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Nishada's NEW Googology Site
Página principal
Hyper Notation
Basic
2-entry
Linear
Block Array
Nested Block
Hypernested Block
Primitive Cascading
Cascading
Arrow Cascading
Nested Cascading
Higher Order Cascading
Array Order Cascading
Hypercascading
Higher Order Hypercascading
Higher Hypercascading
AMHAN Ruler
Planar
2-row
Linear
Basic
2-entry
Site Competitions
SAN Numbers
UNAN Ruler Limits
AMHAN
Analysis
AAN vs FGH
BHAN, ABHAN, and FGH analysis
ANAMAN
AMAN Numbers
Part 1
Nishada's NEW Googology Site
Página principal
Hyper Notation
Basic
2-entry
Linear
Block Array
Nested Block
Hypernested Block
Primitive Cascading
Cascading
Arrow Cascading
Nested Cascading
Higher Order Cascading
Array Order Cascading
Hypercascading
Higher Order Hypercascading
Higher Hypercascading
AMHAN Ruler
Planar
2-row
Linear
Basic
2-entry
Site Competitions
SAN Numbers
UNAN Ruler Limits
AMHAN
Analysis
AAN vs FGH
BHAN, ABHAN, and FGH analysis
ANAMAN
AMAN Numbers
Part 1
More
Página principal
Hyper Notation
Basic
2-entry
Linear
Block Array
Nested Block
Hypernested Block
Primitive Cascading
Cascading
Arrow Cascading
Nested Cascading
Higher Order Cascading
Array Order Cascading
Hypercascading
Higher Order Hypercascading
Higher Hypercascading
AMHAN Ruler
Planar
2-row
Linear
Basic
2-entry
Site Competitions
SAN Numbers
UNAN Ruler Limits
AMHAN
Analysis
AAN vs FGH
BHAN, ABHAN, and FGH analysis
ANAMAN
AMAN Numbers
Part 1
Planar
Up to 1{2}1{2}3 (2048-2112)
1{2}1{2}2 - 2048
2{2}1{2}2 - 2052
3{2}1{2}2 - 2054
4{2}1{2}2 - 2055
1,2{2}1{2}2 - 2056
2,2{2}1{2}2 - 2057
1,3{2}1{2}2 - 2058
1,4{2}1{2}2 - 2059
1,1,2{2}1{2}2 - 2060
1,1,3{2}1{2}2 - 2061
1,1,1,2{2}1{2}2 - 2062
1,1,1,1,2{2}1{2}2 - 2063
1{2}2{2}2 - 2064
2{2}2{2}2 - 2066
3{2}2{2}2 -2067
1,2{2}2{2}2 - 2068
1,3{2}2{2}2 - 2069
1,1,2{2}2{2}2 - 2070
1,1,1,2{2}2{2}2 - 2071
1{2}3{2}2 - 2072
2{2}3{2}2 - 2073
1,2{2}3{2}2 - 2074
1,1,2{2}3{2}2 - 2075
1{2}4{2}2 - 2076
1,2{2}4{2}2 - 2077
1{2}5{2}2 - 2078
1{2}6{2}2 - 2079
1{2}1,2{2}2 - 2080
2{2}1,2{2}2 - 2081
1,2{2}1,2{2}2 - 2082
1,1,2{2}1,2{2}2 - 2083
1{2}2,2{2}2 - 2084
1,2{2}2,2{2}2 - 2085
1{2}3,2{2}2 - 2086
1{2}4,2{2}2 -2087
1{2}1,3{2}2 - 2088
1,2{2}1,3{2}2 - 2089
1{2}2,3{2}2 - 2090
1{2}3,3{2}2 - 2091
1{2}1,4{2}2 - 2092
1{2}2,4{2}2 -2093
1{2}1,5{2}2 - 2094
1{2}1,6{2}2 - 2095
1{2}1,1,2{2}2 - 2096
1{2}2,1,2{2}2 - 2097
1{2}1,2,2{2}2 - 2098
1{2}1,3,2{2}2 - 2099
1{2}1,1,3{2}2 - 2100
1{2}1,2,3{2}2 - 2101
1{2}1,1,4{2}2 - 2102
1{2}1,1,5{2}2 - 2103
1{2}1,1,1,2{2}2 - 2104
1{2}1,1,2,2{2}2 - 2105
1{2}1,1,1,3{2}2 - 2106
1{2}1,1,1,4{2}2 - 2107
1{2}1,1,1,1,2{2}2 - 2108
1{2}1,1,1,1,3{2}2 - 2109
1{2}1,1,1,1,1,2{2}2 - 2110
1{2}1,1,1,1,1,1,2{2}2 - 2111
Up to 1{2}1{2}1,2 (2112-2176)
1{2}1{2}3 - 2112
2{2}1{2}3 - 2114
3{2}1{2}3 - 2115
1,2{2}1{2}3 - 2116
1,3{2}1{2}3 - 2117
1,1,2{2}1{2}3 - 2118
1,1,1,2{2}1{2}3 - 2119
1{2}2{2}3 - 2120
2{2}2{2}3 - 2121
1,2{2}2{2}3 - 2122
1,1,2{2}2{2}3 - 2123
1{2}3{2}3 - 2124
1,2{2}3{2}3 - 2125
1{2}4{2}3 - 2126
1{2}5{2}3 - 2127
1{2}1,2{2}3 - 2128
1,2{2}1,2{2}3 - 2129
1{2}2,2{2}3 - 2130
1{2}3,2{2}3 - 2131
1{2}1,3{2}3 - 2132
1{2}2,3{2}3 - 2133
1{2}1,4{2}3 - 2134
1{2}1,5{2}3 - 2135
1{2}1,1,2{2}3 - 2136
1{2}1,2,2{2}3 - 2137
1{2}1,1,3{2}3 - 2138
1{2}1,1,4{2}3 - 2139
1{2}1,1,1,2{2}3 - 2140
1{2}1,1,1,3{2}3 - 2141
1{2}1,1,1,1,2{2}3 - 2142
1{2}1,1,1,1,1,2{2}3 - 2143
1{2}1{2}4 - 2144
2{2}1{2}4 - 2145
1,2{2}1{2}4 - 2146
1,1,2{2}1{2}4 - 2147
1{2}2{2}4 - 2148
1,2{2}2{2}4 - 2149
1{2}3{2}4 - 2150
1{2}4{2}4 - 2151
1{2}1,2{2}4 - 2152
1{2}2,2{2}4 - 2153
1{2}1,3{2}4 - 2154
1{2}1,4{2}4 - 2155
1{2}1,1,2{2}4 - 2156
1{2}1,1,3{2}4 - 2157
1{2}1,1,1,2{2}4 - 2158
1{2}1,1,1,1,2{2}4 - 2159
1{2}1{2}5 - 2160
1,2{2}1{2}5 - 2161
1{2}2{2}5 - 2162
1{2}3{2}5 - 2163
1{2}1,2{2}5 - 2164
1{2}1,3{2}5 - 2165
1{2}1,1,2{2}5 -2166
1{2}1,1,1,2{2}5 -2167
1{2}1{2}6 - 2168
1{2}2{2}6 - 2169
1{2}1,2{2}6 - 2170
1{2}1,1,2{2}6 - 2171
1{2}1{2}7 - 2172
1{2}1,2{2}7 - 2173
1{2}1{2}8 - 2174
1{2}1{2}9 - 2175
Up to 1{2}1{2}1,1,2 (2176-2240)
1{2}1{2}1,2 - 2176
1{2}1{2}2,2 - 2192
1{2}1{2}3,2 - 2200
1{2}1{2}4,2 - 2204
1{2}1{2}5,2 - 2206
1{2}1{2}6,2 - 2207
1{2}1{2}1,3 - 2208
1{2}1{2}2,3 - 2216
1{2}1{2}3,3 - 2220
1{2}1{2}4,3 - 2222
1{2}1{2}5,3 - 2223
1{2}1{2}1,4 - 2224
1{2}1{2}2,4 - 2228
1{2}1{2}3,4 - 2230
1{2}1{2}4,4 - 2231
1{2}1{2}1,5 - 2232
1{2}1{2}2,5 - 2234
1{2}1{2}3,5 - 2235
1{2}1{2}1,6 - 2236
1{2}1{2}2,6 - 2237
1{2}1{2}1,7 - 2238
1{2}1{2}1,8 - 2239
Up to 1{2}1{2}1{2}2 (2240-2304)
Up to 1{2}1{2}1{2}1,2 (2304-2368)
Up to 1{2}1{2}1{2}1{2}2 (2368-2432
Up to 1{2}1{2}1{2}1{2}1{2}2 (2432-2496)
Up to 1{3}2 (2496-2560)
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