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  1. Icon, Likeness, Likely Story, Likelihood, Probability • 3

    Re: Peirce ListPhyllis Chiasson

    A more complete excerpt and the translator’s notes are very helpful here.

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss ;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability :  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.1  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.

    An enthymeme is a syllogism from probabilities or signs ;  and a sign can be taken in three ways — in just as many ways as there are of taking the middle term in the several figures :  either as in the first figure or as in the second or as in the third.

    • E.g., the proof that a woman is pregnant because she has milk is by the first figure ;  for the middle term is ‘having milk’.  A stands for ‘pregnant’, B for ‘having milk’, and C for ‘woman’.
    • The proof that the wise are good because Pittacus was good is by the third figure.  A stands for ‘good’, B for ‘the wise’, and C for Pittacus.  Then it is true to predicate both A and B of C ;  only we do not state the latter, because we know it, whereas we formally assume the former.
    • The proof that a woman is pregnant because she is sallow is intended to be by the middle figure ;  for since sallowness is a characteristic of woman in pregnancy, and is associated with this particular woman, they suppose that she is proved to be pregnant.  A stands for ‘sallowness’, B for ‘being pregnant’, C for ‘woman’.

    If only one premiss is stated, we get only a sign ;  but if the other premiss is assumed as well, we get a syllogism,2 e.g., that Pittacus is high-minded, because those who love honour are high-minded, and Pittacus loves honour ;  or again that the wise are good, because Pittacus is good and also wise.

    In this way syllogisms can be effected ;  but whereas a syllogism in the first figure cannot be refuted if it is true, since it is universal, a syllogism in the last figure can be refuted even if the conclusion is true, because the syllogism is neither universal nor relevant to our purpose.3  For if Pittacus is good, it is not necessary for this reason that all other wise men are good.  A syllogism in the middle figure is always and in every way refutable, since we never get a syllogism with the terms in this relation4 ;  for it does not necessarily follow, if a pregnant woman is sallow, and this woman is sallow, that she is pregnant.  Thus truth can be found in all signs, but they differ in the ways which have been described.

    We must either classify signs in this way, and regard their middle term as an index (τεκµηριον)5 (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes6 as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics 2.27, 70a3–70b6).

    Translator’s Notes

    1. If referable to one phenomenon only, a sign has objective necessity ;  if to more than one, its value is a matter of opinion.
    2. Strictly an enthymeme.
    3. If the signs of an enthymeme in the first figure are true, the conclusion is inevitable.  Aristotle does not mean that the conclusion is universal, but that the universality of the major premiss implies the validity of the minor and conclusion.  The example (<all> those who have honour, etc.) quoted for the third figure contains no universal premiss or sign, and fails to establish a universal conclusion.
    4. i.e. when both premisses are affirmative.
    5. Signs may be classified as irrefutable (1st figure) and refutable (2nd and 3rd figures), and the name ‘index’ may be attached to their middle terms, either in all figures or (more probably) only in the first, where the middle is distinctively middle.
    6. Alternatively the name ‘sign’ may be restricted to the 2nd and 3rd figures, and may be replaced by ‘index’ in the first.

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  2. Icon, Likeness, Likely Story, Likelihood, Probability • 3

    Re: Peirce ListPhyllis Chiasson

    A more complete excerpt and the translator’s notes are very helpful here.

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss ;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability :  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.1  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.

    An enthymeme is a syllogism from probabilities or signs ;  and a sign can be taken in three ways — in just as many ways as there are of taking the middle term in the several figures :  either as in the first figure or as in the second or as in the third.

    • E.g., the proof that a woman is pregnant because she has milk is by the first figure ;  for the middle term is ‘having milk’.  A stands for ‘pregnant’, B for ‘having milk’, and C for ‘woman’.
    • The proof that the wise are good because Pittacus was good is by the third figure.  A stands for ‘good’, B for ‘the wise’, and C for Pittacus.  Then it is true to predicate both A and B of C ;  only we do not state the latter, because we know it, whereas we formally assume the former.
    • The proof that a woman is pregnant because she is sallow is intended to be by the middle figure ;  for since sallowness is a characteristic of woman in pregnancy, and is associated with this particular woman, they suppose that she is proved to be pregnant.  A stands for ‘sallowness’, B for ‘being pregnant’, C for ‘woman’.

    If only one premiss is stated, we get only a sign ;  but if the other premiss is assumed as well, we get a syllogism,2 e.g., that Pittacus is high-minded, because those who love honour are high-minded, and Pittacus loves honour ;  or again that the wise are good, because Pittacus is good and also wise.

    In this way syllogisms can be effected ;  but whereas a syllogism in the first figure cannot be refuted if it is true, since it is universal, a syllogism in the last figure can be refuted even if the conclusion is true, because the syllogism is neither universal nor relevant to our purpose.3  For if Pittacus is good, it is not necessary for this reason that all other wise men are good.  A syllogism in the middle figure is always and in every way refutable, since we never get a syllogism with the terms in this relation4 ;  for it does not necessarily follow, if a pregnant woman is sallow, and this woman is sallow, that she is pregnant.  Thus truth can be found in all signs, but they differ in the ways which have been described.

    We must either classify signs in this way, and regard their middle term as an index (τεκµηριον)5 (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes6 as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics 2.27, 70a3–70b6).

    Translator’s Notes

    1. If referable to one phenomenon only, a sign has objective necessity ;  if to more than one, its value is a matter of opinion.
    2. Strictly an enthymeme.
    3. If the signs of an enthymeme in the first figure are true, the conclusion is inevitable.  Aristotle does not mean that the conclusion is universal, but that the universality of the major premiss implies the validity of the minor and conclusion.  The example (<all> those who have honour, etc.) quoted for the third figure contains no universal premiss or sign, and fails to establish a universal conclusion.
    4. i.e. when both premisses are affirmative.
    5. Signs may be classified as irrefutable (1st figure) and refutable (2nd and 3rd figures), and the name ‘index’ may be attached to their middle terms, either in all figures or (more probably) only in the first, where the middle is distinctively middle.
    6. Alternatively the name ‘sign’ may be restricted to the 2nd and 3rd figures, and may be replaced by ‘index’ in the first.

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  3. Icon, Likeness, Likely Story, Likelihood, Probability • 3

    Re: Peirce ListPhyllis Chiasson

    A more complete excerpt and the translator’s notes are very helpful here.

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss ;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability :  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.1  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.

    An enthymeme is a syllogism from probabilities or signs ;  and a sign can be taken in three ways — in just as many ways as there are of taking the middle term in the several figures :  either as in the first figure or as in the second or as in the third.

    • E.g., the proof that a woman is pregnant because she has milk is by the first figure ;  for the middle term is ‘having milk’.  A stands for ‘pregnant’, B for ‘having milk’, and C for ‘woman’.
    • The proof that the wise are good because Pittacus was good is by the third figure.  A stands for ‘good’, B for ‘the wise’, and C for Pittacus.  Then it is true to predicate both A and B of C ;  only we do not state the latter, because we know it, whereas we formally assume the former.
    • The proof that a woman is pregnant because she is sallow is intended to be by the middle figure ;  for since sallowness is a characteristic of woman in pregnancy, and is associated with this particular woman, they suppose that she is proved to be pregnant.  A stands for ‘sallowness’, B for ‘being pregnant’, C for ‘woman’.

    If only one premiss is stated, we get only a sign ;  but if the other premiss is assumed as well, we get a syllogism,2 e.g., that Pittacus is high-minded, because those who love honour are high-minded, and Pittacus loves honour ;  or again that the wise are good, because Pittacus is good and also wise.

    In this way syllogisms can be effected ;  but whereas a syllogism in the first figure cannot be refuted if it is true, since it is universal, a syllogism in the last figure can be refuted even if the conclusion is true, because the syllogism is neither universal nor relevant to our purpose.3  For if Pittacus is good, it is not necessary for this reason that all other wise men are good.  A syllogism in the middle figure is always and in every way refutable, since we never get a syllogism with the terms in this relation4 ;  for it does not necessarily follow, if a pregnant woman is sallow, and this woman is sallow, that she is pregnant.  Thus truth can be found in all signs, but they differ in the ways which have been described.

    We must either classify signs in this way, and regard their middle term as an index (τεκµηριον)5 (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes6 as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics 2.27, 70a3–70b6).

    Translator’s Notes

    1. If referable to one phenomenon only, a sign has objective necessity ;  if to more than one, its value is a matter of opinion.
    2. Strictly an enthymeme.
    3. If the signs of an enthymeme in the first figure are true, the conclusion is inevitable.  Aristotle does not mean that the conclusion is universal, but that the universality of the major premiss implies the validity of the minor and conclusion.  The example (<all> those who have honour, etc.) quoted for the third figure contains no universal premiss or sign, and fails to establish a universal conclusion.
    4. i.e. when both premisses are affirmative.
    5. Signs may be classified as irrefutable (1st figure) and refutable (2nd and 3rd figures), and the name ‘index’ may be attached to their middle terms, either in all figures or (more probably) only in the first, where the middle is distinctively middle.
    6. Alternatively the name ‘sign’ may be restricted to the 2nd and 3rd figures, and may be replaced by ‘index’ in the first.

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  4. Icon, Likeness, Likely Story, Likelihood, Probability • 3

    Re: Peirce ListPhyllis Chiasson

    A more complete excerpt and the translator’s notes are very helpful here.

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss ;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability :  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.1  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.

    An enthymeme is a syllogism from probabilities or signs ;  and a sign can be taken in three ways — in just as many ways as there are of taking the middle term in the several figures :  either as in the first figure or as in the second or as in the third.

    • E.g., the proof that a woman is pregnant because she has milk is by the first figure ;  for the middle term is ‘having milk’.  A stands for ‘pregnant’, B for ‘having milk’, and C for ‘woman’.
    • The proof that the wise are good because Pittacus was good is by the third figure.  A stands for ‘good’, B for ‘the wise’, and C for Pittacus.  Then it is true to predicate both A and B of C ;  only we do not state the latter, because we know it, whereas we formally assume the former.
    • The proof that a woman is pregnant because she is sallow is intended to be by the middle figure ;  for since sallowness is a characteristic of woman in pregnancy, and is associated with this particular woman, they suppose that she is proved to be pregnant.  A stands for ‘sallowness’, B for ‘being pregnant’, C for ‘woman’.

    If only one premiss is stated, we get only a sign ;  but if the other premiss is assumed as well, we get a syllogism,2 e.g., that Pittacus is high-minded, because those who love honour are high-minded, and Pittacus loves honour ;  or again that the wise are good, because Pittacus is good and also wise.

    In this way syllogisms can be effected ;  but whereas a syllogism in the first figure cannot be refuted if it is true, since it is universal, a syllogism in the last figure can be refuted even if the conclusion is true, because the syllogism is neither universal nor relevant to our purpose.3  For if Pittacus is good, it is not necessary for this reason that all other wise men are good.  A syllogism in the middle figure is always and in every way refutable, since we never get a syllogism with the terms in this relation4 ;  for it does not necessarily follow, if a pregnant woman is sallow, and this woman is sallow, that she is pregnant.  Thus truth can be found in all signs, but they differ in the ways which have been described.

    We must either classify signs in this way, and regard their middle term as an index (τεκµηριον)5 (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes6 as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics 2.27, 70a3–70b6).

    Translator’s Notes

    1. If referable to one phenomenon only, a sign has objective necessity ;  if to more than one, its value is a matter of opinion.
    2. Strictly an enthymeme.
    3. If the signs of an enthymeme in the first figure are true, the conclusion is inevitable.  Aristotle does not mean that the conclusion is universal, but that the universality of the major premiss implies the validity of the minor and conclusion.  The example (<all> those who have honour, etc.) quoted for the third figure contains no universal premiss or sign, and fails to establish a universal conclusion.
    4. i.e. when both premisses are affirmative.
    5. Signs may be classified as irrefutable (1st figure) and refutable (2nd and 3rd figures), and the name ‘index’ may be attached to their middle terms, either in all figures or (more probably) only in the first, where the middle is distinctively middle.
    6. Alternatively the name ‘sign’ may be restricted to the 2nd and 3rd figures, and may be replaced by ‘index’ in the first.

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  5. Icon, Likeness, Likely Story, Likelihood, Probability • 3

    Re: Peirce ListPhyllis Chiasson

    A more complete excerpt and the translator’s notes are very helpful here.

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss ;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability :  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.1  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.

    An enthymeme is a syllogism from probabilities or signs ;  and a sign can be taken in three ways — in just as many ways as there are of taking the middle term in the several figures :  either as in the first figure or as in the second or as in the third.

    • E.g., the proof that a woman is pregnant because she has milk is by the first figure ;  for the middle term is ‘having milk’.  A stands for ‘pregnant’, B for ‘having milk’, and C for ‘woman’.
    • The proof that the wise are good because Pittacus was good is by the third figure.  A stands for ‘good’, B for ‘the wise’, and C for Pittacus.  Then it is true to predicate both A and B of C ;  only we do not state the latter, because we know it, whereas we formally assume the former.
    • The proof that a woman is pregnant because she is sallow is intended to be by the middle figure ;  for since sallowness is a characteristic of woman in pregnancy, and is associated with this particular woman, they suppose that she is proved to be pregnant.  A stands for ‘sallowness’, B for ‘being pregnant’, C for ‘woman’.

    If only one premiss is stated, we get only a sign ;  but if the other premiss is assumed as well, we get a syllogism,2 e.g., that Pittacus is high-minded, because those who love honour are high-minded, and Pittacus loves honour ;  or again that the wise are good, because Pittacus is good and also wise.

    In this way syllogisms can be effected ;  but whereas a syllogism in the first figure cannot be refuted if it is true, since it is universal, a syllogism in the last figure can be refuted even if the conclusion is true, because the syllogism is neither universal nor relevant to our purpose.3  For if Pittacus is good, it is not necessary for this reason that all other wise men are good.  A syllogism in the middle figure is always and in every way refutable, since we never get a syllogism with the terms in this relation4 ;  for it does not necessarily follow, if a pregnant woman is sallow, and this woman is sallow, that she is pregnant.  Thus truth can be found in all signs, but they differ in the ways which have been described.

    We must either classify signs in this way, and regard their middle term as an index (τεκµηριον)5 (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes6 as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics 2.27, 70a3–70b6).

    Translator’s Notes

    1. If referable to one phenomenon only, a sign has objective necessity ;  if to more than one, its value is a matter of opinion.
    2. Strictly an enthymeme.
    3. If the signs of an enthymeme in the first figure are true, the conclusion is inevitable.  Aristotle does not mean that the conclusion is universal, but that the universality of the major premiss implies the validity of the minor and conclusion.  The example (<all> those who have honour, etc.) quoted for the third figure contains no universal premiss or sign, and fails to establish a universal conclusion.
    4. i.e. when both premisses are affirmative.
    5. Signs may be classified as irrefutable (1st figure) and refutable (2nd and 3rd figures), and the name ‘index’ may be attached to their middle terms, either in all figures or (more probably) only in the first, where the middle is distinctively middle.
    6. Alternatively the name ‘sign’ may be restricted to the 2nd and 3rd figures, and may be replaced by ‘index’ in the first.

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  6. Icon, Likeness, Likely Story, Likelihood, Probability • 2
    inquiryintoinquiry.com/2026/05

    Re: Peirce List • Phyllis Chiasson
    web.archive.org/web/2013121115
    web.archive.org/web/2013121103

    I'm still a bit fuzzy on how Aristotle's account relates to Peirce's usage, though I'm pretty sure Peirce must have taken Aristotle's usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    ❝We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’. For the conclusion which is reached through the first figure is most generally accepted and most true.❞ (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  7. Icon, Likeness, Likely Story, Likelihood, Probability • 2
    inquiryintoinquiry.com/2026/05

    Re: Peirce List • Phyllis Chiasson
    web.archive.org/web/2013121115
    web.archive.org/web/2013121103

    I'm still a bit fuzzy on how Aristotle's account relates to Peirce's usage, though I'm pretty sure Peirce must have taken Aristotle's usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    ❝We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’. For the conclusion which is reached through the first figure is most generally accepted and most true.❞ (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  8. Icon, Likeness, Likely Story, Likelihood, Probability • 2
    inquiryintoinquiry.com/2026/05

    Re: Peirce List • Phyllis Chiasson
    web.archive.org/web/2013121115
    web.archive.org/web/2013121103

    I'm still a bit fuzzy on how Aristotle's account relates to Peirce's usage, though I'm pretty sure Peirce must have taken Aristotle's usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    ❝We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’. For the conclusion which is reached through the first figure is most generally accepted and most true.❞ (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  9. Icon, Likeness, Likely Story, Likelihood, Probability • 2
    inquiryintoinquiry.com/2026/05

    Re: Peirce List • Phyllis Chiasson
    web.archive.org/web/2013121115
    web.archive.org/web/2013121103

    I'm still a bit fuzzy on how Aristotle's account relates to Peirce's usage, though I'm pretty sure Peirce must have taken Aristotle's usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    ❝We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’. For the conclusion which is reached through the first figure is most generally accepted and most true.❞ (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  10. Icon, Likeness, Likely Story, Likelihood, Probability • 2
    inquiryintoinquiry.com/2026/05

    Re: Peirce List • Phyllis Chiasson
    web.archive.org/web/2013121115
    web.archive.org/web/2013121103

    I'm still a bit fuzzy on how Aristotle's account relates to Peirce's usage, though I'm pretty sure Peirce must have taken Aristotle's usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    ❝We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’. For the conclusion which is reached through the first figure is most generally accepted and most true.❞ (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  11. Icon, Likeness, Likely Story, Likelihood, Probability • 2

    Re: Peirce ListPhyllis Chiasson

    I’m still a bit fuzzy on how Aristotle’s account relates to Peirce’s usage, though I’m pretty sure Peirce must have taken Aristotle’s usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  12. Icon, Likeness, Likely Story, Likelihood, Probability • 2

    Re: Peirce ListPhyllis Chiasson

    I’m still a bit fuzzy on how Aristotle’s account relates to Peirce’s usage, though I’m pretty sure Peirce must have taken Aristotle’s usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  13. Icon, Likeness, Likely Story, Likelihood, Probability • 2

    Re: Peirce ListPhyllis Chiasson

    I’m still a bit fuzzy on how Aristotle’s account relates to Peirce’s usage, though I’m pretty sure Peirce must have taken Aristotle’s usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  14. Icon, Likeness, Likely Story, Likelihood, Probability • 2

    Re: Peirce ListPhyllis Chiasson

    I’m still a bit fuzzy on how Aristotle’s account relates to Peirce’s usage, though I’m pretty sure Peirce must have taken Aristotle’s usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  15. Icon, Likeness, Likely Story, Likelihood, Probability • 2

    Re: Peirce ListPhyllis Chiasson

    I’m still a bit fuzzy on how Aristotle’s account relates to Peirce’s usage, though I’m pretty sure Peirce must have taken Aristotle’s usage into account, but it does seem that Aristotle drew some sort of distinction here, using a term “tekmerion” which gets translated as “index” to make the following remark later on in that chapter.

    We must either classify signs in this way, and regard their middle term as an index [τεκµηριον] (for the name ‘index’ is given to that which causes us to know, and the middle term is especially of this nature), or describe the arguments drawn from the extremes as ‘signs’, and that which is drawn from the middle as an ‘index’.  For the conclusion which is reached through the first figure is most generally accepted and most true.  (Aristotle, Prior Analytics, 2.27.70b1–6).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    cc: Academia.eduCyberneticsLaws of FormMathstodon
    cc: Research GateStructural ModelingSystems ScienceSyscoi

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  16. What if unanswered questions aren't problems, but companions on the path?

    I write them in my journal and leave them unanswered. That feels more honest.

    What question has been sitting with you lately?

    #livingquestions #spiritualpractice #inquiry
    #contemplativelife #mindfulness #journaling
    #meditation #spiritualgrowth #innerwork

  17. What if unanswered questions aren't problems, but companions on the path?

    I write them in my journal and leave them unanswered. That feels more honest.

    What question has been sitting with you lately?

    #livingquestions #spiritualpractice #inquiry
    #contemplativelife #mindfulness #journaling
    #meditation #spiritualgrowth #innerwork

  18. What if unanswered questions aren't problems, but companions on the path?

    I write them in my journal and leave them unanswered. That feels more honest.

    What question has been sitting with you lately?

    #livingquestions #spiritualpractice #inquiry
    #contemplativelife #mindfulness #journaling
    #meditation #spiritualgrowth #innerwork

  19. What if unanswered questions aren't problems, but companions on the path?

    I write them in my journal and leave them unanswered. That feels more honest.

    What question has been sitting with you lately?

    #livingquestions #spiritualpractice #inquiry
    #contemplativelife #mindfulness #journaling
    #meditation #spiritualgrowth #innerwork

  20. What if unanswered questions aren't problems, but companions on the path?

    I write them in my journal and leave them unanswered. That feels more honest.

    What question has been sitting with you lately?

    #livingquestions #spiritualpractice #inquiry
    #contemplativelife #mindfulness #journaling
    #meditation #spiritualgrowth #innerwork

  21. Icon, Likeness, Likely Story, Likelihood, Probability • 1
    inquiryintoinquiry.com/2026/05

    Here's a likely locus classicus for “icon” in its logical sense —

    ❝A probability (εικος) is not the same as a sign (σηµειον). The former is a generally accepted premiss; for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:

    ❝For example, that the envious are malevolent or that those who are loved are affectionate.

    ❝A sign, however, means a demonstrative premiss which is necessary or generally accepted. That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.❞ (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  22. Icon, Likeness, Likely Story, Likelihood, Probability • 1
    inquiryintoinquiry.com/2026/05

    Here's a likely locus classicus for “icon” in its logical sense —

    ❝A probability (εικος) is not the same as a sign (σηµειον). The former is a generally accepted premiss; for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:

    ❝For example, that the envious are malevolent or that those who are loved are affectionate.

    ❝A sign, however, means a demonstrative premiss which is necessary or generally accepted. That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.❞ (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  23. Icon, Likeness, Likely Story, Likelihood, Probability • 1
    inquiryintoinquiry.com/2026/05

    Here's a likely locus classicus for “icon” in its logical sense —

    ❝A probability (εικος) is not the same as a sign (σηµειον). The former is a generally accepted premiss; for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:

    ❝For example, that the envious are malevolent or that those who are loved are affectionate.

    ❝A sign, however, means a demonstrative premiss which is necessary or generally accepted. That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.❞ (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  24. Icon, Likeness, Likely Story, Likelihood, Probability • 1
    inquiryintoinquiry.com/2026/05

    Here's a likely locus classicus for “icon” in its logical sense —

    ❝A probability (εικος) is not the same as a sign (σηµειον). The former is a generally accepted premiss; for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:

    ❝For example, that the envious are malevolent or that those who are loved are affectionate.

    ❝A sign, however, means a demonstrative premiss which is necessary or generally accepted. That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.❞ (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  25. Icon, Likeness, Likely Story, Likelihood, Probability • 1
    inquiryintoinquiry.com/2026/05

    Here's a likely locus classicus for “icon” in its logical sense —

    ❝A probability (εικος) is not the same as a sign (σηµειον). The former is a generally accepted premiss; for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:

    ❝For example, that the envious are malevolent or that those who are loved are affectionate.

    ❝A sign, however, means a demonstrative premiss which is necessary or generally accepted. That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.❞ (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference —

    Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource —

    Theme One Program • User Guide • Appendix A
    academia.edu/5211369/Theme_One

    #Aristotle #Peirce #IconIndexSymbol #Semiotics #SignRelations
    #Logic #Mathematics #Probability #ProbableReasoning #Induction
    #Inquiry #Analogy #Likelihood #LikelyStory #Likeness #Morphism

  26. Icon, Likeness, Likely Story, Likelihood, Probability • 1

    Here’s a likely locus classicus for “icon” in its logical sense —

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.  (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    Related Discussion

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  27. Icon, Likeness, Likely Story, Likelihood, Probability • 1

    Here’s a likely locus classicus for “icon” in its logical sense —

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.  (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    Related Discussion

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  28. Icon, Likeness, Likely Story, Likelihood, Probability • 1

    Here’s a likely locus classicus for “icon” in its logical sense —

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.  (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    Related Discussion

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  29. Icon, Likeness, Likely Story, Likelihood, Probability • 1

    Here’s a likely locus classicus for “icon” in its logical sense —

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.  (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    Related Discussion

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  30. Icon, Likeness, Likely Story, Likelihood, Probability • 1

    Here’s a likely locus classicus for “icon” in its logical sense —

    A probability (εικος) is not the same as a sign (σηµειον).  The former is a generally accepted premiss;  for that which people know to happen or not to happen, or to be or not to be, usually in a particular way, is a probability:  e.g., that the envious are malevolent or that those who are loved are affectionate.  A sign, however, means a demonstrative premiss which is necessary or generally accepted.  That which coexists with something else, or before or after whose happening something else has happened, is a sign of that something’s having happened or being.  (Aristotle, Prior Analytics, 2.27.70a3–10).

    Reference

    • Aristotle, “Prior Analytics”, Hugh Tredennick (trans.), pp. 181–531 in Aristotle, Volume 1, Loeb Classical Library, William Heinemann, London, UK, 1938.

    Resource

    Related Discussion

    #Analogy #Aristotle #CSPeirce #IconIndexSymbol #Induction #Inquiry #Likelihood #LikelyStory #Likeness #Logic #Mathematics #Probability #ProbableReasoning #Semiotics #SignRelations
  31. #inquiry : a seeking for information by asking questions

    - French: recherche

    - German: die Nachfrage

    - Italian: inchiesta

    - Portuguese: inquérito

    - Spanish: consulta

    ------------

    Try Christian's word chain building game @ wordwallgame.com

  32. University of Newcastle academic with terminal cancer risks job to speak out about ‘unsafe’ workloads

    Associate professor Trisha Pender has terminal cancer but it has not stopped the University of Newcastle intensifying her…
    #NewsBeep #News #Australia #AU #Education #Governance #inquiry #nsw #professors #teachers #teachingworkload #tertiaryeducation #Universities #UniversityofNewcastle #universitystaff
    newsbeep.com/au/664484/

  33. University of Newcastle academic with terminal cancer risks job to speak out about ‘unsafe’ workloads

    Associate professor Trisha Pender has terminal cancer but it has not stopped the University of Newcastle intensifying her…
    #NewsBeep #News #Australia #AU #Education #Governance #inquiry #nsw #professors #teachers #teachingworkload #tertiaryeducation #Universities #UniversityofNewcastle #universitystaff
    newsbeep.com/au/664484/

  34. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  35. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  36. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  37. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  38. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  39. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  40. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  41. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  42. LIVE: Former UK foreign office official Olly Robbins questioned over Mandelson vetting

    Former foreign office official Olly Robbins, who was sacked over his role in the Peter Mandelson vetting scandal, gives evidence to parliament's Foreign Affairs Committee. #UK #Politics #OllyRobbins #Mandelson #Parliament #ForeignAffairs #Vetting #Inquiry #live #Reuters #News Keep up with the latest news from around the world:

    fllics.com/en/video/live-forme

  43. Reflection On Recursion • 4
    inquiryintoinquiry.com/2026/04

    A feature worth noting in the recursion diagram is the function traversing the square from one triadic node to the other. It preserves an image of the object n all the while its precedent p(n) is being retrieved and processed — thus it injects a measure of parallel process and a modicum of extra memory over and above that afforded by the serial composition of functions.

    Simple Recursion
    inquiryintoinquiry.com/wp-cont

    Resources —

    Inquiry Driven Systems • Inquiry Into Inquiry
    oeis.org/wiki/Inquiry_Driven_S

    Reflective Interpretive Frameworks
    oeis.org/wiki/Inquiry_Driven_S

    The Phenomenology of Reflection
    oeis.org/wiki/Inquiry_Driven_S

    Higher Order Sign Relations
    oeis.org/wiki/Inquiry_Driven_S

    #Peirce #HigherOrderSignRelations #Inquiry #InquiryIntoInquiry #Logic #Mathematics
    #Recursion #Reflection #RelationTheory #Semiotics #SignRelations #TriadicRelations

  44. Reflection On Recursion • 4
    inquiryintoinquiry.com/2026/04

    A feature worth noting in the recursion diagram is the function traversing the square from one triadic node to the other. It preserves an image of the object n all the while its precedent p(n) is being retrieved and processed — thus it injects a measure of parallel process and a modicum of extra memory over and above that afforded by the serial composition of functions.

    Simple Recursion
    inquiryintoinquiry.com/wp-cont

    Resources —

    Inquiry Driven Systems • Inquiry Into Inquiry
    oeis.org/wiki/Inquiry_Driven_S

    Reflective Interpretive Frameworks
    oeis.org/wiki/Inquiry_Driven_S

    The Phenomenology of Reflection
    oeis.org/wiki/Inquiry_Driven_S

    Higher Order Sign Relations
    oeis.org/wiki/Inquiry_Driven_S

    #Peirce #HigherOrderSignRelations #Inquiry #InquiryIntoInquiry #Logic #Mathematics
    #Recursion #Reflection #RelationTheory #Semiotics #SignRelations #TriadicRelations

  45. Reflection On Recursion • 4
    inquiryintoinquiry.com/2026/04

    A feature worth noting in the recursion diagram is the function traversing the square from one triadic node to the other. It preserves an image of the object n all the while its precedent p(n) is being retrieved and processed — thus it injects a measure of parallel process and a modicum of extra memory over and above that afforded by the serial composition of functions.

    Simple Recursion
    inquiryintoinquiry.com/wp-cont

    Resources —

    Inquiry Driven Systems • Inquiry Into Inquiry
    oeis.org/wiki/Inquiry_Driven_S

    Reflective Interpretive Frameworks
    oeis.org/wiki/Inquiry_Driven_S

    The Phenomenology of Reflection
    oeis.org/wiki/Inquiry_Driven_S

    Higher Order Sign Relations
    oeis.org/wiki/Inquiry_Driven_S

    #Peirce #HigherOrderSignRelations #Inquiry #InquiryIntoInquiry #Logic #Mathematics
    #Recursion #Reflection #RelationTheory #Semiotics #SignRelations #TriadicRelations

  46. Reflection On Recursion • 4
    inquiryintoinquiry.com/2026/04

    A feature worth noting in the recursion diagram is the function traversing the square from one triadic node to the other. It preserves an image of the object n all the while its precedent p(n) is being retrieved and processed — thus it injects a measure of parallel process and a modicum of extra memory over and above that afforded by the serial composition of functions.

    Simple Recursion
    inquiryintoinquiry.com/wp-cont

    Resources —

    Inquiry Driven Systems • Inquiry Into Inquiry
    oeis.org/wiki/Inquiry_Driven_S

    Reflective Interpretive Frameworks
    oeis.org/wiki/Inquiry_Driven_S

    The Phenomenology of Reflection
    oeis.org/wiki/Inquiry_Driven_S

    Higher Order Sign Relations
    oeis.org/wiki/Inquiry_Driven_S

    #Peirce #HigherOrderSignRelations #Inquiry #InquiryIntoInquiry #Logic #Mathematics
    #Recursion #Reflection #RelationTheory #Semiotics #SignRelations #TriadicRelations

  47. Reflection On Recursion • 4
    inquiryintoinquiry.com/2026/04

    A feature worth noting in the recursion diagram is the function traversing the square from one triadic node to the other. It preserves an image of the object n all the while its precedent p(n) is being retrieved and processed — thus it injects a measure of parallel process and a modicum of extra memory over and above that afforded by the serial composition of functions.

    Simple Recursion
    inquiryintoinquiry.com/wp-cont

    Resources —

    Inquiry Driven Systems • Inquiry Into Inquiry
    oeis.org/wiki/Inquiry_Driven_S

    Reflective Interpretive Frameworks
    oeis.org/wiki/Inquiry_Driven_S

    The Phenomenology of Reflection
    oeis.org/wiki/Inquiry_Driven_S

    Higher Order Sign Relations
    oeis.org/wiki/Inquiry_Driven_S

    #Peirce #HigherOrderSignRelations #Inquiry #InquiryIntoInquiry #Logic #Mathematics
    #Recursion #Reflection #RelationTheory #Semiotics #SignRelations #TriadicRelations