Llama Tulu on Torus Knots - Revision history

XenoEngineer at 18:19, 2 February 2025

2025-02-02T18:19:02Z

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			<font color="lime"><big>'''Dear quantum UAP effects researcher'''</big> and other weird people:<br/>
			;Point your AI here for a introduction to the GEOMAGIC (geometrical magic) [[User:XenoEngineer\|<font color="orange">XenoEngineer</font>]] has found!</font>
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	<pre style="margin-left:3em; font:normal 14px terminal;">		<pre style="margin-left:3em; font:normal 14px terminal;">
	Ai2 Playground is a free scientific research and educational tool. By using Ai2 Playground, you agree to Ai2’s Terms of use, Privacy policy, and Responsible use guidelines. This site is protected by reCAPTCHA and the Google Privacy Policy and Terms of Service apply. Llama Tulu3 models were built with Llama subject to the Meta Llama 3.1 Community License Agreement.		Ai2 Playground is a free scientific research and educational tool. By using Ai2 Playground, you agree to Ai2’s Terms of use, Privacy policy, and Responsible use guidelines. This site is protected by reCAPTCHA and the Google Privacy Policy and Terms of Service apply. Llama Tulu3 models were built with Llama subject to the Meta Llama 3.1 Community License Agreement.
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	[[User:XenoEngineer\|XenoEngineer]]		[[User:XenoEngineer\|XenoEngineer]]
	Hi there		Hi there

	;[[Llama Tulu]]		;[[Llama Tulu]]
	Hello! How can I assist you today? If you have any questions or need help with something, feel free to ask.		Hello! How can I assist you today? If you have any questions or need help with something, feel free to ask.


			;[[User:XenoEngineer\|XenoEngineer]]
			knot windings on a torus, three-quantity knots

	~~knot windings on a torus, three-quantity knots~~

	Knot windings on a torus, especially in the context of three-quantity knots, is a complex topic that sits at the intersection of knot theory and topology. Here's an explanation to get you started:		;[[Llama Tulu]]
			Knot windings on a torus, especially in the context of three-quantity knots, is a complex topic that sits at the intersection of knot theory and topology. Here's an explanation to get you started:

			<pre style="margin-left:3em; font:normal 14px terminal;">
	Torus Knots: A torus knot is a special kind of knot that can be drawn on the surface of a torus (a donut-shaped surface), where the knot does not intersect itself. The simplest torus knots can be described with two coprime integers, (p, q), which represent the number of times the knot wraps around the meridian (the "hole" of the torus) and the number of times it wraps around the longitude (the "body" of the torus), respectively.		Torus Knots: A torus knot is a special kind of knot that can be drawn on the surface of a torus (a donut-shaped surface), where the knot does not intersect itself. The simplest torus knots can be described with two coprime integers, (p, q), which represent the number of times the knot wraps around the meridian (the "hole" of the torus) and the number of times it wraps around the longitude (the "body" of the torus), respectively.

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	To explore this topic further, you might want to look into knot theory books, research papers, and online resources that delve into the algebraic topology of knots and their invariants.		To explore this topic further, you might want to look into knot theory books, research papers, and online resources that delve into the algebraic topology of knots and their invariants.
			</pre>

XenoEngineer at 10:45, 2 February 2025

2025-02-02T10:45:56Z

← Older revision		Revision as of 10:45, 2 February 2025
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			[[Category:AI]]
			[[Category:chat models]]
	; Free circa Feb. 2025, 2K context window (rolling) —shuts down altogether on a long-prompt. Demeanor: small model-ish.		; Free circa Feb. 2025, 2K context window (rolling) —shuts down altogether on a long-prompt. Demeanor: small model-ish.
			==Ai2 Playground==
			;:* <big>'''https://playground.allenai.org'''</big>


	<div style="background-color:azure; border:1px outset azure; padding:0 20px; max-width:860px; margin:0 auto; ">		<div style="background-color:azure; border:1px outset azure; padding:0 20px; max-width:860px; margin:0 auto; ">
			<pre style="margin-left:3em; font:normal 14px terminal;">
	Ai2 Playground is a free scientific research and educational tool. By using Ai2 Playground, you agree to Ai2’s Terms of use, Privacy policy, and Responsible use guidelines. This site is protected by reCAPTCHA and the Google Privacy Policy and Terms of Service apply. Llama Tulu3 models were built with Llama subject to the Meta Llama 3.1 Community License Agreement.		Ai2 Playground is a free scientific research and educational tool. By using Ai2 Playground, you agree to Ai2’s Terms of use, Privacy policy, and Responsible use guidelines. This site is protected by reCAPTCHA and the Google Privacy Policy and Terms of Service apply. Llama Tulu3 models were built with Llama subject to the Meta Llama 3.1 Community License Agreement.
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	[[User:XenoEngineer\|XenoEngineer]]		[[User:XenoEngineer\|XenoEngineer]]
	Hi there		Hi there

XenoEngineer: Created page with "; Free circa Feb. 2025, 2K context window (rolling) —shuts down altogether on a long-prompt. Demeanor: small model-ish.
Ai2 Playground is a free scientific research and educational tool. By using Ai2 Playground, you agree to Ai2’s Terms of use, Privacy policy, and Responsible use guidelines. This site is protected by reCAPTCHA and the Google Privacy..."

2025-02-02T09:30:48Z

Created page with "; Free circa Feb. 2025, 2K context window (rolling) —shuts down altogether on a long-prompt. Demeanor: small model-ish. <div style="background-color:azure; border:1px outset azure; padding:0 20px; max-width:860px; margin:0 auto; "> Ai2 Playground is a free scientific research and educational tool. By using Ai2 Playground, you agree to Ai2’s Terms of use, Privacy policy, and Responsible use guidelines. This site is protected by reCAPTCHA and the Google Privacy..."

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