OnHiatus.com
Tony's Spot on the Web
Last modified: Monday, January 24, 2022.

This is the One Million Six Hundred Sixteen Thousand One Hundred Forty Eighth view.

Seattle Time is: 10:04:43, 09/07/2026
News: Travel Journals are working again. [Updated May 11, 2020]

The Travel Journals
Random favorite photos from my trip journals:
Monk
Lhasa, Tibet
China

5/25/2001Roll
Khafre's & Cheop's
Giza
Egypt

4/29/1998Roll
Ruins
Gondar
Ethiopia

7/12/1999Roll
Baobab and rocks
Kubu Island, Sua Pan
Botswana

4/1/1999Roll
San Sebastián
San Sebastián
Spain

7/29/1998Roll
Elephants
Xakanaxa, Moremi
Botswana

3/15/1999Roll
Seamstress
Toliara
Madagascar

11/20/1999Roll
Flight up to glacier
Franz Josef Glacier
New Zealand

4/11/2000Roll
Stacy and I
N. Cascades, WA
USA

7/20/1997Roll
Bass Straight Coast
Phillip Island, Victoria
Australia

2/16/2000Roll
Holy Cow
Madurai
India

2/26/2001Roll
The individual trip journals:
April 1997 - July 2001:
The Grand Hiatus
4¼ Years / 77 Countries / 4,725 Beers
6,000+ Photos / 300,000 Miles
(Photos / Countries / Maps)
June - August 2002:
Micronesia Revisited
8 Weeks / 6 Islands / 1 Surgery
700 Photos / 14,000+ Miles
(Photos / Countries / Maps)

Other Stuff
About Me
A little about me
The Moon
Currently:
17.3% full
25d, 12h, 5m old
365436km away
Five Random Quotes
Random quotes from my collection
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OnHiatus Software
Obsolete software I wrote on the road

A random quote
Proof techniques #1: Proof by Induction. This technique is used on equations with "n" in them. Induction techniques are very popular, even the military used them. SAMPLE: Proof of induction without proof of induction. We know it's true for n equal to 1. Now assume that it's true for every natural number less than n. N is arbitrary, so we can take n as large as we want. If n is sufficiently large, the case of n+1 is trivially equivalent, so the only important n are n less than n. We can take n = n (from above), so it's true for n+1 because it's just about n. QED. (QED translates from the Latin as "So what?") --Anonymous, [1653/1855]

hi·a·tus \hi-'â-tes\ n [L. fr. hiare to yawn] 1 : a lapse in continuity : GAP