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The dossolplex is equal to {10,10 (1)(1) dossol} in BEAF.[1] The term was coined by Jonathan Bowers.

### Etymology

The name of this number is based on suffix "-plex" and the number "dossol".

### Approximations

Notation Approximation
Bird's array notation $$\{10,10 [2] 1 [2] \text{dossol}\}$$
Cascading-E notation $$E100\#\text{^}\#*\#\text{^}\#*\#100\#2$$
Hyperfactorial Array Notation $$(100![1,[[1],1,2],1,2])![1,[[1],1,2],1,2]$$
Fast-growing hierarchy $$f_{(\omega^{\omega 2}) 99}(f_{(\omega^{\omega 2}) 99}(100))$$
Hardy hierarchy $$H_{\omega^{(\omega^{\omega 2}) 99} 2}(100)$$
Slow-growing hierarchy

$$g_{\vartheta(\Omega^{\Omega 2}\vartheta(\Omega^{\Omega 2}99))}(100)$$

### Sources

1. Bowers, JonathanInfinity Scrapers. Retrieved January 2013.

Jonathan Bowers' googol series

Googol series: googol(plex/duplex/triplex/quadraplex) · giggol(plex/duplex) · gaggol(plex/duplex) · geegol(plex) · gigol(plex) · goggol(plex) · gagol(plex)
Boogol series: boogol(plex/duplex/triplex) · biggol(plex/duplex) · baggol(plex) · beegol(plex) · bigol(plex) · boggol(plex) · bagol(plex)
Troogol series: troogol(plex/duplex) · triggol(plex) · traggol(plex) · treegol(plex) · trigol(plex) · troggol(plex) · tragol(plex)