133

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133 < 132 | 134 >
All Numbers
100	101	102	103	104	105	106	107	108	109
110	111	112	113	114	115	116	117	118	119
120	121	122	123	124	125	126	127	128	129
130	131	132	133	134	135	136	137	138	139
140	141	142	143	144	145	146	147	148	149
150	151	152	153	154	155	156	157	158	159
160	161	162	163	164	165	166	167	168	169
170	171	172	173	174	175	176	177	178	179
180	181	182	183	184	185	186	187	188	189
190	191	192	193	194	195	196	197	198	199

133 is the number following 132 and preceding 134.

Properties

• Its factors are 1, 7, 19 and 133, making it a composite number. It is also a squarefree number.
• 133 is an odd number .
• 133 is a happy number.

• 133 is an octagonal number.
  
• 133 is deficient.
  
• Its prime factorization is 7¹ × 19¹.
  
• It is both a Hogben number and an octagonal number.
• It is also an idoneal number.
• Furthermore, it is the first number n, such that πⁿ is larger than the first noncanonical -illion.
• It’s a product of two different odd primes (7 and 19), so it’s an odd squarefree semiprime.
• And the exceptional Lie algebra E₇ has dimension 133.

Approximations

Notation	Lower bound	Upper bound
Up-arrow notation	5 ↑ 3
Scientific notation	1.33 x 102	1.331 x 102
Slow-growing hierarchy	\(g_{\omega^{\omega}}(3)\)	\(g_{\omega^{\omega}}(4)\)
Copy notation	1[3]	2[3]
Chained arrow notation	5 → 3
Bowers' Exploding Array Function/Bird's array notation	{5,3}
Fast-growing hierarchy	f1(65)	f1(66)
Hardy hierarchy	Hω(66)	Hω(67)
Middle-growing hierarchy	m(ω,7)	m(ω,8)
Hyper-E notation	E2.1239
Hyper-E notation (non-10 base)	\(E[5]3\)
Hyperfactorial array notation	5!	6!
X-Sequence Hyper-Exponential Notation	5{1}3
Steinhaus-Moser Notation	3[3]	4[3]
PlantStar's Debut Notation	[1]	[2]
H* function	H(-0.3)	H(-0.2)
Bashicu matrix system with respect to version 4	(0)[11]	(0)[12]
m(n) map	m(1)(3)	m(1)(4)
s(n) map	\(s(1)(\lambda x . x+1)(65)\)	\(s(1)(\lambda x . x+1)(66)\)