#exp — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #exp, aggregated by home.social.
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Transforma tu Pasión por las Golosinas en un Negocio Digital Transforma tu Pasión por las Golosinas en un Negocio Digital Transforma tu pasión por las golosinas en un negocio digital exitoso con "Inicia ahora tu propia tienda de golosinas en el mercado digital" de Hesham Nebr. Aprenderás estrategias clave sobre SEO, gestión de contenido y optimización de rendimiento para cautivar a tus clientes y potenciar tu marca. #Ebook #Golosinas #NegociosOnline #SEO #MarketingDigital #Emprendimiento #Exp...
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2025 GYAL TUNES DANCEHALL MIX #vybzkartel #2025 #dj #music #jamaica #exp...
https://youtube.com/watch?v=jWmVsJ06jjc&is=YcXknlkJ_5OOi1fZ -
2025 GYAL TUNES DANCEHALL MIX #vybzkartel #2025 #dj #music #jamaica #exp...
https://youtube.com/watch?v=jWmVsJ06jjc&is=YcXknlkJ_5OOi1fZ -
@peterluschny also, could you explain how you arrived upon your 2011 Maple program in https://oeis.org/A090674? I already knew a bit about the series for W(x) about x=-1/e (or as I prefer, Cayley/Euler T(x) about x=1/e) in https://oeis.org/wiki/User:Natalia_L._Skirrow/Euler's_tree_function#expansion_about_the_vertical_point, but have no idea how it relates to.
Here also is a SymPy translation of said program (I have found that ring_series operations are much more efficient than the regular series ones (taking a matter of centiseconds instead of seconds); its rs_LambertW primitive doesn't allow expanding about other points so I inverted it directly); I will next try likewisely expanding the Laplace transform to get a similar formula in Gregories, but the fact that this process should coincide with that threw me off considerably.from sympy import fraction,factorial2
from sympy.polys.domains import QQ
from sympy.polys.rings import ring
from sympy.polys.ring_series import rs_exp as exp,rs_nth_root,rs_series_reversion as invertdef A090674_A090675(N):
M=2*N+3
R,u,x = ring('u,x', QQ)
f = u*rs_nth_root(2*(1+exp(u,u,M)*(u-1))/u**2, 2,u,M) #sqrt(2*(1+exp(u)*(u-1)))
y = exp(invert(f,u,M,x),x,M).to_dict() #exp(1 + LambertW((x^2/2-1)/e))
return [-y.get((0,2*n+1))*factorial2(2*n+1) for n in range(1,N+1)] -
@peterluschny also, could you explain how you arrived upon your 2011 Maple program in https://oeis.org/A090674? I already knew a bit about the series for W(x) about x=-1/e (or as I prefer, Cayley/Euler T(x) about x=1/e) in https://oeis.org/wiki/User:Natalia_L._Skirrow/Euler's_tree_function#expansion_about_the_vertical_point, but have no idea how it relates to.
Here also is a SymPy translation of said program (I have found that ring_series operations are much more efficient than the regular series ones (taking a matter of centiseconds instead of seconds); its rs_LambertW primitive doesn't allow expanding about other points so I inverted it directly); I will next try likewisely expanding the Laplace transform to get a similar formula in Gregories, but the fact that this process should coincide with that threw me off considerably.from sympy import fraction,factorial2
from sympy.polys.domains import QQ
from sympy.polys.rings import ring
from sympy.polys.ring_series import rs_exp as exp,rs_nth_root,rs_series_reversion as invertdef A090674_A090675(N):
M=2*N+3
R,u,x = ring('u,x', QQ)
f = u*rs_nth_root(2*(1+exp(u,u,M)*(u-1))/u**2, 2,u,M) #sqrt(2*(1+exp(u)*(u-1)))
y = exp(invert(f,u,M,x),x,M).to_dict() #exp(1 + LambertW((x^2/2-1)/e))
return [-y.get((0,2*n+1))*factorial2(2*n+1) for n in range(1,N+1)] -
@peterluschny also, could you explain how you arrived upon your 2011 Maple program in https://oeis.org/A090674? I already knew a bit about the series for W(x) about x=-1/e (or as I prefer, Cayley/Euler T(x) about x=1/e) in https://oeis.org/wiki/User:Natalia_L._Skirrow/Euler's_tree_function#expansion_about_the_vertical_point, but have no idea how it relates to.
Here also is a SymPy translation of said program (I have found that ring_series operations are much more efficient than the regular series ones (taking a matter of centiseconds instead of seconds); its rs_LambertW primitive doesn't allow expanding about other points so I inverted it directly); I will next try likewisely expanding the Laplace transform to get a similar formula in Gregories, but the fact that this process should coincide with that threw me off considerably.from sympy import fraction,factorial2
from sympy.polys.domains import QQ
from sympy.polys.rings import ring
from sympy.polys.ring_series import rs_exp as exp,rs_nth_root,rs_series_reversion as invertdef A090674_A090675(N):
M=2*N+3
R,u,x = ring('u,x', QQ)
f = u*rs_nth_root(2*(1+exp(u,u,M)*(u-1))/u**2, 2,u,M) #sqrt(2*(1+exp(u)*(u-1)))
y = exp(invert(f,u,M,x),x,M).to_dict() #exp(1 + LambertW((x^2/2-1)/e))
return [-y.get((0,2*n+1))*factorial2(2*n+1) for n in range(1,N+1)] -
@peterluschny also, could you explain how you arrived upon your 2011 Maple program in https://oeis.org/A090674? I already knew a bit about the series for W(x) about x=-1/e (or as I prefer, Cayley/Euler T(x) about x=1/e) in https://oeis.org/wiki/User:Natalia_L._Skirrow/Euler's_tree_function#expansion_about_the_vertical_point, but have no idea how it relates to.
Here also is a SymPy translation of said program (I have found that ring_series operations are much more efficient than the regular series ones (taking a matter of centiseconds instead of seconds); its rs_LambertW primitive doesn't allow expanding about other points so I inverted it directly); I will next try likewisely expanding the Laplace transform to get a similar formula in Gregories, but the fact that this process should coincide with that threw me off considerably.from sympy import fraction,factorial2
from sympy.polys.domains import QQ
from sympy.polys.rings import ring
from sympy.polys.ring_series import rs_exp as exp,rs_nth_root,rs_series_reversion as invertdef A090674_A090675(N):
M=2*N+3
R,u,x = ring('u,x', QQ)
f = u*rs_nth_root(2*(1+exp(u,u,M)*(u-1))/u**2, 2,u,M) #sqrt(2*(1+exp(u)*(u-1)))
y = exp(invert(f,u,M,x),x,M).to_dict() #exp(1 + LambertW((x^2/2-1)/e))
return [-y.get((0,2*n+1))*factorial2(2*n+1) for n in range(1,N+1)] -
@peterluschny also, could you explain how you arrived upon your 2011 Maple program in https://oeis.org/A090674? I already knew a bit about the series for W(x) about x=-1/e (or as I prefer, Cayley/Euler T(x) about x=1/e) in https://oeis.org/wiki/User:Natalia_L._Skirrow/Euler's_tree_function#expansion_about_the_vertical_point, but have no idea how it relates to.
Here also is a SymPy translation of said program (I have found that ring_series operations are much more efficient than the regular series ones (taking a matter of centiseconds instead of seconds); its rs_LambertW primitive doesn't allow expanding about other points so I inverted it directly); I will next try likewisely expanding the Laplace transform to get a similar formula in Gregories, but the fact that this process should coincide with that threw me off considerably.from sympy import fraction,factorial2
from sympy.polys.domains import QQ
from sympy.polys.rings import ring
from sympy.polys.ring_series import rs_exp as exp,rs_nth_root,rs_series_reversion as invertdef A090674_A090675(N):
M=2*N+3
R,u,x = ring('u,x', QQ)
f = u*rs_nth_root(2*(1+exp(u,u,M)*(u-1))/u**2, 2,u,M) #sqrt(2*(1+exp(u)*(u-1)))
y = exp(invert(f,u,M,x),x,M).to_dict() #exp(1 + LambertW((x^2/2-1)/e))
return [-y.get((0,2*n+1))*factorial2(2*n+1) for n in range(1,N+1)] -
Transforma tu Pasión por las Golosinas en un Negocio Digital Transforma tu Pasión por las Golosinas en un Negocio Digital Transforma tu pasión por las golosinas en un negocio digital exitoso con "Inicia ahora tu propia tienda de golosinas en el mercado digital" de Hesham Nebr. Aprenderás estrategias clave sobre SEO, gestión de contenido y optimización de rendimiento para cautivar a tus clientes y potenciar tu marca. #Ebook #Golosinas #NegociosOnline #SEO #MarketingDigital #Emprendimiento #Exp...
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Not all elementary functions can be expressed with exp-minus-log
https://www.stylewarning.com/posts/not-all-elementary/
#HackerNews #elementaryfunctions #mathblog #exp #minuslog #mathematics
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Not all elementary functions can be expressed with exp-minus-log
https://www.stylewarning.com/posts/not-all-elementary/
#HackerNews #elementaryfunctions #mathblog #exp #minuslog #mathematics
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Not all elementary functions can be expressed with exp-minus-log
https://www.stylewarning.com/posts/not-all-elementary/
#HackerNews #elementaryfunctions #mathblog #exp #minuslog #mathematics
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Not all elementary functions can be expressed with exp-minus-log
https://www.stylewarning.com/posts/not-all-elementary/
#HackerNews #elementaryfunctions #mathblog #exp #minuslog #mathematics
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Not all elementary functions can be expressed with exp-minus-log
https://www.stylewarning.com/posts/not-all-elementary/
#HackerNews #elementaryfunctions #mathblog #exp #minuslog #mathematics
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There are things you have to count on yourself first because if you ask always support people got bored of you. Never let people tell who you are or judge you. Don't let people put you down
#myexperiences #LifeExperiences #reallife #exp #lifecoachingtips -
Transforma tu Pasión por las Golosinas en un Negocio Digital Transforma tu Pasión por las Golosinas en un Negocio Digital Transforma tu pasión por las golosinas en un negocio digital exitoso con "Inicia ahora tu propia tienda de golosinas en el mercado digital" de Hesham Nebr. Aprenderás estrategias clave sobre SEO, gestión de contenido y optimización de rendimiento para cautivar a tus clientes y potenciar tu marca. #Ebook #Golosinas #NegociosOnline #SEO #MarketingDigital #Emprendimiento #Exp...
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https://www.evshift.com/420360/120nm-motor-800wh-battery-aventon-current-exp-review/ 120Nm Motor + 800Wh Battery! Aventon Current EXP Review #120Nm #800wh #Aventon #Battery #CURRENT #ebike #Ebikes #ElectricBicycle #ElectricBike #ElectricBikeReport #ElectricBikeReview #ElectricBikeReviews #ElectricBikes #ElectricMotorcycles #ElectricVehicles #EV #EXP #motor #motorcycles #review
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A calm living room often begins with a cohesive neutral palette. Beige tones combined with soft textures and warm lighting produce a relaxed space that feels beautifully balanced. Read the full styling guide on Bellencia.
#beigelivingroomideas #warmneutrallivingroom #luxurylivingroomdesign #modernbeigelivingroom #minimalistlivingroomdecor #exp…
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Transforma tu Pasión por las Golosinas en un Negocio Digital Transforma tu Pasión por las Golosinas en un Negocio Digital Transforma tu pasión por las golosinas en un negocio digital exitoso con "Inicia ahora tu propia tienda de golosinas en el mercado digital" de Hesham Nebr. Aprenderás estrategias clave sobre SEO, gestión de contenido y optimización de rendimiento para cautivar a tus clientes y potenciar tu marca. #Ebook #Golosinas #NegociosOnline #SEO #MarketingDigital #Emprendimiento #Exp...
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#news ⚡ Experte: Viele Hürden für Abschiebungen nach Syrien und Afghanistan: Der Dresdner Migrationsforscher Hans Vorländer sieht Abschiebepläne von Bundesinnenminister Alexander Dobrindt (CSU) kritisch.Der "Rhe... https://hubu.de/?p=312799 | #abschiebungen #afghanistan #exp
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#news ⚡ Experte: Viele Hürden für Abschiebungen nach Syrien und Afghanistan: Der Dresdner Migrationsforscher Hans Vorländer sieht Abschiebepläne von Bundesinnenminister Alexander Dobrindt (CSU) kritisch.Der "Rhe... https://hubu.de/?p=312799 | #abschiebungen #afghanistan #exp
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#news ⚡ Experte: Viele Hürden für Abschiebungen nach Syrien und Afghanistan: Der Dresdner Migrationsforscher Hans Vorländer sieht Abschiebepläne von Bundesinnenminister Alexander Dobrindt (CSU) kritisch.Der "Rhe... https://hubu.de/?p=312799 | #abschiebungen #afghanistan #exp
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#news ⚡ Experte: Viele Hürden für Abschiebungen nach Syrien und Afghanistan: Der Dresdner Migrationsforscher Hans Vorländer sieht Abschiebepläne von Bundesinnenminister Alexander Dobrindt (CSU) kritisch.Der "Rhe... https://hubu.de/?p=312799 | #abschiebungen #afghanistan #exp
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Lunch at the Faculty Club: Elevated Dining at EXP https://www.diningandcooking.com/2418473/lunch-at-the-faculty-club-elevated-dining-at-exp/ #culinary #CulinaryTraditions #DiningServices #ExecutiveChef #exp #Italia #Italian #ItalianCulinary #ItalianCulinaryTraditions #italiano #italy
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Lunch at the Faculty Club: Elevated Dining at EXP https://www.diningandcooking.com/2418473/lunch-at-the-faculty-club-elevated-dining-at-exp/ #culinary #CulinaryTraditions #DiningServices #ExecutiveChef #exp #Italia #Italian #ItalianCulinary #ItalianCulinaryTraditions #italiano #italy
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Lunch at the Faculty Club: Elevated Dining at EXP https://www.diningandcooking.com/2418473/lunch-at-the-faculty-club-elevated-dining-at-exp/ #culinary #CulinaryTraditions #DiningServices #ExecutiveChef #exp #Italia #Italian #ItalianCulinary #ItalianCulinaryTraditions #italiano #italy
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7ème édition du Salon Exp’Hôtel Bordeaux du 23 au 25 Novembre 2025 • Les Nouvelles Gastronomiques
7ème édition du Salon Exp’Hôtel Bordeaux du 23 au 25 Novembre au Parc des Expositions de Bordeaux Tous…
#Bordeaux #FR #France #Actu #News #Europe #EU #actu #Actualités #europe #Exp’HôtelàBordeaux #NouvelleAquitaine #Républiquefrançaise #stephanecarrade #TCHRD
https://www.europesays.com/fr/260616/ -
https://www.europesays.com/fr/260616/ 7ème édition du Salon Exp’Hôtel Bordeaux du 23 au 25 Novembre 2025 • Les Nouvelles Gastronomiques #actu #Actualités #Bordeaux #EU #europe #Exp’HôtelÀBordeaux #FR #France #News #NouvelleAquitaine #RépubliqueFrançaise #StephaneCarrade #TCHRD
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💰
Eagle Materials plays a vital role in construction and highway maintenance, with demand tied to economic cycles and seasonal factors. As infrastructure spending continues, this Dallas-based company remains positioned in essential building materials.
What's your take on mandatory director purchases vs. conviction buys? 🤔
Read the full analysis: https://www.theinsidersfund.com/2025/06/insider-buying-week-05-30-25-could-harvard-university-go-public/
#InsiderBuying #EXP #Construction #InvestorStrategy #NotInvestmentAdvice -
Epistemic Logic Programs: Non-Ground and Counting Complexity
Thomas Eiter, Johannes K. Fichte, Markus Hecher, Stefan Woltran
https://arxiv.org/abs/2503.04731 https://arxiv.org/pdf/2503.04731 https://arxiv.org/html/2503.04731arXiv:2503.04731v1 Announce Type: new
Abstract: Answer Set Programming (ASP) is a prominent problem-modeling and solving framework, whose solutions are called answer sets. Epistemic logic programs (ELP) extend ASP to reason about all or some answer sets. Solutions to an ELP can be seen as consequences over multiple collections of answer sets, known as world views. While the complexity of propositional programs is well studied, the non-ground case remains open. This paper establishes the complexity of non-ground ELPs. We provide a comprehensive picture for well-known program fragments, which turns out to be complete for the class NEXPTIME with access to oracles up to \Sigma^P_2. In the quantitative setting, we establish complexity results for counting complexity beyond #EXP. To mitigate high complexity, we establish results in case of bounded predicate arity, reaching up to the fourth level of the polynomial hierarchy. Finally, we provide ETH-tight runtime results for the parameter treewidth, which has applications in quantitative reasoning, where we reason on (marginal) probabilities of epistemic literals. -
Epistemic Logic Programs: Non-Ground and Counting Complexity
Thomas Eiter, Johannes K. Fichte, Markus Hecher, Stefan Woltran
https://arxiv.org/abs/2503.04731 https://arxiv.org/pdf/2503.04731 https://arxiv.org/html/2503.04731arXiv:2503.04731v1 Announce Type: new
Abstract: Answer Set Programming (ASP) is a prominent problem-modeling and solving framework, whose solutions are called answer sets. Epistemic logic programs (ELP) extend ASP to reason about all or some answer sets. Solutions to an ELP can be seen as consequences over multiple collections of answer sets, known as world views. While the complexity of propositional programs is well studied, the non-ground case remains open. This paper establishes the complexity of non-ground ELPs. We provide a comprehensive picture for well-known program fragments, which turns out to be complete for the class NEXPTIME with access to oracles up to \Sigma^P_2. In the quantitative setting, we establish complexity results for counting complexity beyond #EXP. To mitigate high complexity, we establish results in case of bounded predicate arity, reaching up to the fourth level of the polynomial hierarchy. Finally, we provide ETH-tight runtime results for the parameter treewidth, which has applications in quantitative reasoning, where we reason on (marginal) probabilities of epistemic literals. -
Epistemic Logic Programs: Non-Ground and Counting Complexity
Thomas Eiter, Johannes K. Fichte, Markus Hecher, Stefan Woltran
https://arxiv.org/abs/2503.04731 https://arxiv.org/pdf/2503.04731 https://arxiv.org/html/2503.04731arXiv:2503.04731v1 Announce Type: new
Abstract: Answer Set Programming (ASP) is a prominent problem-modeling and solving framework, whose solutions are called answer sets. Epistemic logic programs (ELP) extend ASP to reason about all or some answer sets. Solutions to an ELP can be seen as consequences over multiple collections of answer sets, known as world views. While the complexity of propositional programs is well studied, the non-ground case remains open. This paper establishes the complexity of non-ground ELPs. We provide a comprehensive picture for well-known program fragments, which turns out to be complete for the class NEXPTIME with access to oracles up to \Sigma^P_2. In the quantitative setting, we establish complexity results for counting complexity beyond #EXP. To mitigate high complexity, we establish results in case of bounded predicate arity, reaching up to the fourth level of the polynomial hierarchy. Finally, we provide ETH-tight runtime results for the parameter treewidth, which has applications in quantitative reasoning, where we reason on (marginal) probabilities of epistemic literals. -
ok, so a thing I've noticed with these random 10 to 18 hour sleeping sessions is that reality feels wrong afterward.
Like, I think existing -- the conscious experience of feeling and reacting to sensations or sensory inputs from your body (and mind, which is somehow perceived as different for no reason 🙄) --
is a habit.You have to be in the flow or familiar with how existing feels. Otherwise it's unusual or unfamiliar.
This feels tautological af, but whatever. Allistic people need sad music to know a scene is "supposed to be" sad, so maybe this does bear clarification.
#psych #psychology #neuro #neuroscience #cog #cognitive #brain #brainScience #exp #experience #consc #consciousness #feel #feelings #emote #emotions #sense #sensory
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ok, so a thing I've noticed with these random 10 to 18 hour sleeping sessions is that reality feels wrong afterward.
Like, I think existing -- the conscious experience of feeling and reacting to sensations or sensory inputs from your body (and mind, which is somehow perceived as different for no reason 🙄) --
is a habit.You have to be in the flow or familiar with how existing feels. Otherwise it's unusual or unfamiliar.
This feels tautological af, but whatever. Allistic people need sad music to know a scene is "supposed to be" sad, so maybe this does bear clarification.
#psych #psychology #neuro #neuroscience #cog #cognitive #brain #brainScience #exp #experience #consc #consciousness #feel #feelings #emote #emotions #sense #sensory
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ok, so a thing I've noticed with these random 10 to 18 hour sleeping sessions is that reality feels wrong afterward.
Like, I think existing -- the conscious experience of feeling and reacting to sensations or sensory inputs from your body (and mind, which is somehow perceived as different for no reason 🙄) --
is a habit.You have to be in the flow or familiar with how existing feels. Otherwise it's unusual or unfamiliar.
This feels tautological af, but whatever. Allistic people need sad music to know a scene is "supposed to be" sad, so maybe this does bear clarification.
#psych #psychology #neuro #neuroscience #cog #cognitive #brain #brainScience #exp #experience #consc #consciousness #feel #feelings #emote #emotions #sense #sensory
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ok, so a thing I've noticed with these random 10 to 18 hour sleeping sessions is that reality feels wrong afterward.
Like, I think existing -- the conscious experience of feeling and reacting to sensations or sensory inputs from your body (and mind, which is somehow perceived as different for no reason 🙄) --
is a habit.You have to be in the flow or familiar with how existing feels. Otherwise it's unusual or unfamiliar.
This feels tautological af, but whatever. Allistic people need sad music to know a scene is "supposed to be" sad, so maybe this does bear clarification.
#psych #psychology #neuro #neuroscience #cog #cognitive #brain #brainScience #exp #experience #consc #consciousness #feel #feelings #emote #emotions #sense #sensory
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EXPANSION PASS 🔸 ON PATREON: This week, Edward and I discuss the question of where all of the classic fake console hardware image leaks went and why its different in the era of social media. #EXP
Patreon: https://buff.ly/3H7qA2N -
EXPANSION PASS 🔸 ON PATREON: This week, Edward and I discuss the question of where all of the classic fake console hardware image leaks went and why its different in the era of social media. #EXP
Patreon: https://buff.ly/3H7qA2N -
EXPANSION PASS 🔸 ON PATREON: This week, Edward and I discuss the question of where all of the classic fake console hardware image leaks went and why its different in the era of social media. #EXP
Patreon: https://buff.ly/3H7qA2N -
EXPANSION PASS 🔸 ON PATREON: This week, Edward and I discuss the question of where all of the classic fake console hardware image leaks went and why its different in the era of social media. #EXP
Patreon: https://buff.ly/3H7qA2N -
REMINDER 🔹 BOSS RUSH EXPANSION PASS + 🔹 Expansion Pass + is our Patreon Exclusive Content, including The Boss Rush Podcast Patreon Show twice a month, the Nintendo Pow Block 1UP Show once a month, behind the scenes footage, bloopers, and more. #EXP #BeBetter
Patreon: https://buff.ly/3H7qA2N -
REMINDER 🔹 BOSS RUSH EXPANSION PASS + 🔹 Expansion Pass + is our Patreon Exclusive Content, including The Boss Rush Podcast Patreon Show twice a month, the Nintendo Pow Block 1UP Show once a month, behind the scenes footage, bloopers, and more. #EXP #BeBetter
Patreon: https://buff.ly/3H7qA2N -
REMINDER 🔹 BOSS RUSH EXPANSION PASS + 🔹 Expansion Pass + is our Patreon Exclusive Content, including The Boss Rush Podcast Patreon Show twice a month, the Nintendo Pow Block 1UP Show once a month, behind the scenes footage, bloopers, and more. #EXP #BeBetter
Patreon: https://buff.ly/3H7qA2N -
REMINDER 🔹 BOSS RUSH EXPANSION PASS + 🔹 Expansion Pass + is our Patreon Exclusive Content, including The Boss Rush Podcast Patreon Show twice a month, the Nintendo Pow Block 1UP Show once a month, behind the scenes footage, bloopers, and more. #EXP #BeBetter
Patreon: https://buff.ly/3H7qA2N -
REMINDER 🔹 BOSS RUSH EXPANSION PASS 🔹 Nintendo Expansion Pass and Boss Rush Plus are now Boss Rush Expansion Pass, releasing Spotlight Interviews, Book Clubs, spoilercasts, bonus conversations, and more. Releasing most Tuesdays and Saturdays. #EXP #BeBetter
🎙️ https://buff.ly/4gr49rS