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pythia-12b-neuron-dataset-examples

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train · 47.2M rows

neuron uint16 0 20.5k	rank uint8 0 63	activation float32 -0 61.8	position uint8 0 15	text stringlengths 1 1.74k	id0 uint16 0 50.3k	id1 uint16 0 50.3k	id2 uint16 0 50.3k	id3 uint16 0 50.3k	id4 uint16 0 50.3k	id5 uint16 0 50.3k	id6 uint16 0 50.3k	id7 uint16 0 50.3k	id8 uint16 0 50.3k	id9 uint16 0 50.3k	id10 uint16 0 50.3k	id11 uint16 0 50.3k	id12 uint16 0 50.3k	id13 uint16 0 50.3k	id14 uint16 0 50.3k	id15 uint16 0 50.3k
150	0	2.546875	4	^2,$$ where $\\|\	63	19	11,227	835	47,183	3,830	28,876	39	5	310	253	25,847	7,564	3,750	5,222	15
150	1	2.546875	3	:** Note that $\\|\	6,098	5,838	326	47,183	8,752	2,386	6,190	464	3,342	411	599	17,738	6,190	464	42,612	25,169
150	2	2.546875	6	}}) \}.$$ We denote by $\\|\	12,104	31,858	18,822	844	9,173	407	47,183	3,830	17,092	37	16,746	1,588	418	599	10,392	253
150	3	2.546875	2	$, $\\|\	5	1,157	47,183	3,830	6,087	13	1,926	1,991	92	35	4,018	253	13,434	1,885	13	253
150	4	2.546875	15	.$$ Because we started with a Hermitian connection on $E$ we get $\\|\	18,822	4,923	359	3,053	342	247	19,423	34,851	4,602	327	370	38	5	359	755	47,183
150	5	2.546875	12	equation and Definition \[def:15\]). Let us denote $\\|\	29,813	285	23,709	575	1,447	1,545	27	1,010	8,001	1,281	441	9,173	47,183	4,642	92	78
150	6	2.546875	10	for $\vec{m}$ satisfying, one has $\\|\	323	669	4,642	92	78	724	14,127	1,157	581	556	47,183	4,642	92	78	889	24,167
150	7	2.546875	11	by the number of vectors $\vec{m}$ satisfying $\\|\	407	253	1,180	273	11,390	669	4,642	92	78	724	14,127	47,183	4,642	92	78	889
150	8	2.546875	14	Due to the Lipshitz condition, the matrix coefficients are bounded by $\\|\	12,571	281	253	22,609	1,200	5,432	1,617	13	253	4,315	10,303	403	11,542	407	47,183	2,260
150	9	2.546875	6	lambda$ is increasing, and $\\|\	2,260	5	310	3,629	13	285	47,183	4,642	92	78	889	24,167	18	61	3,040	9,153
150	10	2.546875	3	, denoted by $\\|\	13	17,007	407	47,183	2,733	28,876	18	1,366	310	253	2,020	273	253	7,880	1,318	273
150	11	2.546875	0	$\\|\	47,183	3,830	6,087	2,253	3,214	5	3,091	9,173	370	42,972	578	57	13	393	59	724
150	12	2.546875	1	and $\\|\	285	47,183	3,830	11,045	1,126	3,214	13	393	59	3,363	1,198	7,234	273	1,543	359	897
150	13	2.546875	1	that $\\|\	326	47,183	1,906	28,876	18	61	3,040	401	55	64	57	5,081	3,577	2,733	28,876	18
150	14	2.546875	0	$\\|\	47,183	1,906	28,876	18	2,029	3,577	2,733	6,087	2,253	3,214	13,355	2,635	669	1,906	5	310
150	15	2.546875	14	a special $2$-chain based at $e$, and in particular $\\|\	247	2,714	370	19	2,911	10,050	1,754	387	370	70	1,366	285	275	1,798	47,183	1,906
150	16	2.546875	13	\Z)$, $\epsilon_i= \pm 1$, and $\\|\	393	59	4,244	669	4,259	64	74	30	393	2,617	337	1,366	285	47,183	1,906	28,876
150	17	2.546875	10	i f_i \right )$. Since $\\|\	74	50,274	71	64	74	393	918	209	3,822	3,932	47,183	1,906	28,876	18	2,029	3,577
150	18	2.546875	11	is a $1$-cycle induced by a circuit and $\\|\	310	247	370	18	2,911	16,441	5,802	407	247	5,049	285	47,183	2,733	28,876	18	426
150	19	2.546875	9	the boundary maps. In particular, the norm $\\|\	253	7,548	8,115	15	496	1,798	13	253	5,222	47,183	3,830	6,087	2,253	3,214	5	327
150	20	2.546875	2	property: $\\|\	2,867	27	47,183	1,637	6,087	2,253	3,214	393	3,040	378	64	79	5	323	1,046	370
150	21	2.546875	8	1$-cycle $\alpha$ such that $\\|\	18	2,911	16,441	669	1,637	5	824	326	47,183	1,637	28,876	18	61	3,040	295	5
150	22	2.546875	6	of $X$ such that $\\|\	273	370	57	5	824	326	47,183	2,733	28,876	18	61	3,040	295	1,352	17,595	3,136
150	23	2.546875	1	that $\\|\	326	47,183	2,733	28,876	18	2,029	3,577	2,733	64	18	28,876	18	12	393	7,718	559
150	24	2.546875	0	$\\|\	47,183	2,733	6,087	2,253	3,214	393	3,040	33,401	2,733	64	18	6,087	2,253	3,214	12	393
150	25	2.546875	13	cdots + \\|\gamma_k\\|_\partial$. It follows that $\\|\	7,718	559	33,401	2,733	64	76	6,087	2,253	3,214	1,352	733	3,637	326	47,183	2,733	6,087
150	26	2.546875	5	$X$ such that $\\|\	370	57	5	824	326	47,183	2,733	28,876	18	30	79	1,352	2,896	8,755	575	1,447
150	27	2.546875	15	1$-cycle represented by a closed path $P_i$ such that $\\|\	18	2,911	16,441	6,607	407	247	4,581	1,854	370	49	64	74	5	824	326	47,183
150	28	2.546875	6	_k\\|_1$ and $\\|\	64	76	28,876	18	5	285	47,183	2,733	64	74	28,876	18	30	93	49	64
150	29	2.546875	14	$\partial \mu_i = \gamma_i$. Since $\\|\	669	3,214	393	1,906	64	74	426	50,276	61	2,733	64	74	1,352	3,932	47,183	2,733
150	30	2.546875	14	i\|) = f(\\|\gamma_i\\|_1)$, and $\\|\	74	93	10	426	269	1,035	3,577	2,733	64	74	28,876	18	4,244	285	47,183	2,733
150	31	2.546875	0	$\\|\	47,183	2,733	6,087	2,253	3,214	426	33,401	2,461	28,876	18	1,352	1,281	370	47	5	320
150	32	2.546875	9	1$-cycle induced by $c$ and $\\|\	18	2,911	16,441	5,802	407	370	68	5	285	47,183	2,461	28,876	18	393	3,040	329
150	33	2.546875	12	$ is a $1$-cycle induced by a circuit and $\\|\	5	310	247	370	18	2,911	16,441	5,802	407	247	5,049	285	47,183	2,733	28,876	18
150	34	2.546875	6	of expression, we have that $\\|\	273	2,048	13	359	452	326	47,183	2,733	6,087	2,253	3,214	393	3,040	393	2,204	578
150	35	2.546875	4	\alpha$ and $\\|\	61	1,637	5	285	47,183	2,461	28,876	18	393	3,040	401	55	578	57	13	393
150	36	2.546875	11	partial \frac1m \beta =\alpha$ and $\\|\	3,214	393	1,124	18	78	393	2,461	14,680	1,637	5	285	47,183	1,124	18	78	393
150	37	2.546875	13	)$ such that $\partial \mu =\partial \nu$ and $\\|\	1,009	824	326	669	3,214	393	1,906	14,680	3,214	393	3,023	5	285	47,183	3,023	28,876
150	38	2.546875	14	2,0}(T)$. Note that due to the interpolation $\\|\	19	13	17	1,603	53	3,822	187	187	8,497	326	1,955	281	253	30,370	47,183	2,981
150	39	2.546875	5	\cT$ then $\\|\	61	68	53	5	840	47,183	4,144	64	17	43,654	5,764	13	85	94	393	9,540
150	40	2.546875	11	D_{\Lambda,t}}$ on the sphere of radius $\\|\	37	1,126	5,764	13	85	4,018	327	253	15,269	273	9,941	47,183	4,144	64	17	43,654
150	41	2.546875	9	Lambda,t}$. As we have shown that $\\|\	5,764	13	85	3,363	1,284	359	452	2,011	326	47,183	4,144	64	17	43,654	5,764	13
150	42	2.546875	2	closed, $\\|\	4,581	13	47,183	3,830	33,354	19	5	310	1,463	327	370	40	61	3,830	61	700
150	43	2.546875	1	norm $\\|\	5,222	47,183	3,830	6,087	5	327	370	55	1,366	627	403	14,637	370	68	64	17
150	44	2.546875	14	X)$$ for all $X\in W\setminus C$ where $\\|\	57	11,189	323	512	370	57	61	249	411	61	12,750	330	5	835	47,183	3,830
150	45	2.546875	2	the norm $\\|\	253	5,222	47,183	3,830	6,087	5	5,802	407	253	370	44	2,911	25,168	6,703	14	7,509
150	46	2.546875	10	$X$ be a separable Hilbert space with norm $\\|\	370	57	5	320	247	39,690	23,326	2,317	342	5,222	47,183	3,830	28,876	57	1,352	44,092
150	47	2.546875	7	{F}},P)$ such that $\\|\	92	39	8,503	49	1,009	824	326	47,183	2,981	17,092	45	63	19	1,035	4,153	11,400
150	48	2.546875	12	of $H$ and $V$, respectively. Denote by $\\|\	273	370	41	5	285	370	55	1,366	2,975	15	44,092	407	47,183	3,830	17,092	55
150	49	2.546875	7	},\\|\cdot\\|_{H}$ and $\\|\	5,548	3,577	3,830	17,092	41	724	285	47,183	3,830	17,092	55	3,503	724	253	22,429	273
150	50	2.546875	6	exponential-bound}$$ where $\\|\	4,347	45,426	14	9,458	2,138	835	47,183	3,830	6,087	5	12,853	253	4,315	5,222	5,802	432
150	51	2.546875	6	(T,w)$$ satisfies $\\|\	9	53	13	88	11,189	12,310	47,183	2,407	92	39	2,306	79	9	53	13	88
150	52	2.546875	0	$\\|\	47,183	2,162	64	79	2,249	2,162	28,876	18	393	936	187	17	5	347	370	79
150	53	2.546875	9	H$ be a Hilbert space, with norm $\\|\	41	5	320	247	23,326	2,317	13	342	5,222	47,183	3,830	6,087	1,352	1,281	3,019	89
150	54	2.546875	6	s\to 0,$$ where $\\|\	256	61	936	470	11,227	835	47,183	3,830	6,087	5	12,853	253	6,447	313	263	25,937
150	55	2.546875	11	fact holds for all $l \in \ss$, $\\|\	958	6,556	323	512	370	77	393	249	393	859	1,366	47,183	4,144	578	17	8,814
150	56	2.546875	9	the appendix. Here and throughout, we use $\\|\	253	30,762	15	3,856	285	4,768	13	359	897	47,183	3,830	28,876	19	5	285	47,183
150	57	2.546875	15	the appendix. Here and throughout, we use $\\|\cdot\\|_2$ and $\\|\	253	30,762	15	3,856	285	4,768	13	359	897	47,183	3,830	28,876	19	5	285	47,183
150	58	2.546875	13	ces well the local properties of all nearest neighbor reduced density operators: $\\|\	707	973	253	1,980	3,607	273	512	5,275	6,346	3,777	4,038	9,158	27	47,183	2,859	578
150	59	2.546875	0	$\\|\	47,183	67	49	578	74	25,075	85	7,398	67	49	578	75	25,075	85	3,117	1,743
150	60	2.546875	3	bY$: $\\|\	67	58	18,965	47,183	67	57	2,249	67	58	28,876	39	63	19	5,624	19	78
150	61	2.546875	1	$, $\\|\	1,366	47,183	67	57	2,249	67	58	28,876	39	2,029	3,577	67	57	61	67	59
150	62	2.546875	6	establish the desired upper bound of $\\|\	5,100	253	6,799	5,170	3,033	273	47,183	67	34	1,126	1,156	92	4,478	2,023	9	18
150	63	2.546875	6	<1$, the fact that $\\|\	29	18	1,366	253	958	326	47,183	67	57	2,249	67	58	28,876	39	63	19
151	0	2.152344	13	ate0(org.apache.commons.math.distribution.Bin	366	17	9	2,061	15	8,418	15	34,870	15	679	15	35,360	15	38,601	28,261	35,207
151	1	2.152344	3	.distribution.Bin	15	35,360	15	38,601	28,261	35,207	5,089	10	187	2,566	37	561	1,005	9	2,061	15
151	2	2.152344	8	apache.commons.math.distribution.Bin	8,418	15	34,870	15	679	15	35,360	15	38,601	28,261	35,207	5,089	10	187	2,566	688
151	3	2.152344	1	.Bin	15	38,601	28,261	35,207	5,089	10	187	2,566	36	360	12,581	40,235	6,720	9	2,061	15
151	4	2.152344	8	apache.commons.math.distribution.Bin	8,418	15	34,870	15	679	15	35,360	15	38,601	28,261	35,207	5,089	10	187	2,566	18,656
151	5	2.152344	13	legalArguments(org.apache.commons.math.distribution.Bin	7,685	39,988	9	2,061	15	8,418	15	34,870	15	679	15	35,360	15	38,601	28,261	35,207
151	6	2.152344	8	.DistributionFactoryImplTest) testBin	15	35,207	11,749	14,560	5,089	10	187	2,566	38,601	28,261	35,207	40,385	40,385	9	2,061	15
151	7	2.152344	15	apache.commons.math.distribution.DistributionFactoryImplTest) testBin	8,418	15	34,870	15	679	15	35,360	15	35,207	11,749	14,560	5,089	10	187	2,566	38,601
151	8	2.152344	14	.commons.math.distribution.DistributionFactoryImplTest) testBin	15	34,870	15	679	15	35,360	15	35,207	11,749	14,560	5,089	10	187	2,566	38,601	28,261
151	9	2.152344	9	distribution.DistributionFactoryImplTest) testBin	35,360	15	35,207	11,749	14,560	5,089	10	187	2,566	38,601	28,261	35,207	41,263	40,385	9	2,061
151	10	2.152344	13	commons.math.distribution.DistributionFactoryImplTest) testBin	34,870	15	679	15	35,360	15	35,207	11,749	14,560	5,089	10	187	2,566	38,601	28,261	35,207
151	11	2.152344	4	Test) testBin	5,089	10	187	2,566	38,601	28,261	35,207	40,385	4,041	9	2,061	15	8,418	15	34,870	15
151	12	2.152344	11	math.distribution.DistributionFactoryImplTest) testBin	679	15	35,360	15	35,207	11,749	14,560	5,089	10	187	2,566	38,601	28,261	35,207	40,385	7,910
151	13	2.152344	6	TransformerTest) testBin	6,189	19,946	5,089	10	187	2,566	38,601	28,261	36	3,703	2,276	9	2,061	15	8,418	15
151	14	2.152344	3	) testBin	10	187	2,566	38,601	28,261	36	3,703	2,276	44,416	9	2,061	15	8,418	15	34,870	15
151	15	2.152344	1	(Bin	313	38,601	4,611	1,162	355	904	6,752	582	7,529	5,145	27,387	342	9,978	2,069	313	44
151	16	2.152344	4	elif entry == 'Bin	44,779	5,857	2,295	686	38,601	593	5,295	187	50,270	2,309	27,036	15	36,402	19,320	187	50,274
151	17	2.152344	12	trails rivals Mercedes and Red Bull in this area. Bin	27,192	28,851	35,512	285	4,410	17,346	275	436	2,170	15	187	187	38,601	36,144	13	2,299
151	18	2.152344	9	can improve and we should improve.” Bin	476	3,157	285	359	943	3,157	1,425	187	187	38,601	36,144	8,176	352	369	773	12,311
151	19	2.152344	4	Stop dwelling on „Bin	21,305	31,824	327	16,724	38,601	40,858	11,679	84	4,857	1,628	390	253	16,724	1,619	7,223	1,628
151	20	2.152344	8	the buffer is returned as a binary ValueBin	253	6,391	310	4,895	347	247	8,985	11,740	38,601	13	187	2,811	512	2,193	403	25,175
151	21	2.152344	10	{raw, Protocol, OptionNum, ValueBin	187	92	2,040	13	26,010	13	27,357	12,753	13	11,740	38,601	94	187	187	5,035	2,708
151	22	2.152344	2	Bin	187	187	38,601	45	12,670	187	187	3,726	943	2,086	253	14,980	594	352	43,341	253
151	23	2.152344	1	,Bin	13	38,601	31,125	690	10	5,204	187	50,274	87	2,399	64	6,553	64	43,451	47,928	5,990
151	24	2.152344	14	Edges = Edges0 end, Bin	996	50,274	3,996	2,510	426	3,619	2,510	17	187	50,274	423	13	187	50,274	38,601	426
151	25	2.152344	2	<<Bin	50,254	14,193	38,601	16	26,458	13	57	18	27	32	39	1,237	13	58	18	27
151	26	2.152344	15	_we=We,vab=#vab{face_vs=Bin	64	664	30	1,231	13	87	357	18,350	87	357	92	1,664	64	10,936	30	38,601
151	27	2.152344	6	add_quad(Bin	187	187	1,911	64	3,362	9	38,601	13	551	47	57	13	20,604	13	47	59
151	28	2.152344	12	,Y4,Z4}]) -> <<Bin	13	58	21	13	59	21	94	3,291	5,204	187	50,274	14,193	38,601	16	26,458	13
151	29	2.152344	13	?F32>>. add_quad_uv(Bin	32	39	1,237	5,064	15	187	187	1,911	64	3,362	64	8,962	9	38,601	13	551
151	30	2.152344	0	Bin	38,601	16	26,458	13	187	50,273	57	18	27	32	39	1,237	13	58	18	27
151	31	2.152344	0	Bin	38,601	13	427	13	19,353	13	795	10	5,204	187	50,274	59	426	551	17	15
151	32	2.152344	14	0,0.0}, add_quad_uv(Bin	17	13	17	15	17	2,023	187	50,274	1,911	64	3,362	64	8,962	9	38,601	13
151	33	2.152344	5	_quad_col(Bin	64	3,362	64	2,052	9	38,601	13	551	47	57	13	20,604	13	47	59	2,023
151	34	2.152344	4	-> <<Bin	5,204	187	50,274	14,193	38,601	16	26,458	13	187	50,273	57	18	27	32	39	1,237
151	35	2.152344	0	Bin	38,601	13	427	13	19,353	13	2,065	84	17	10	5,204	187	50,274	2,973	84	426

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