how many bets can one make on the next race - meaning and definition. What is how many bets can one make on the next race
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What (who) is how many bets can one make on the next race - definition

ALBUM BY HARRY NILSSON
How Long Can Disco On?

How many angels can dance on the head of a pin?         
  • insect pin]]. Taken by Hugo Sappington at the [[Essig Museum of Entomology]], using a [https://macroscopicsolutions.com/ Macropod Micro Kit].
REDUCTIO AD ABSURDUM OF ANGELOLOGY; IDIOM FOR WASTING TIME DEBATING POINTLESS ISSUES
How many angels could sit on a needle; How many angels can stand on the head of a pin?; How many angels could balance on the point of a pin; The "how many angels?" question; Counting angels on the head of a pin; Angels dancing on the head of a pin; Angels on a pinhead; Angels on the head of a pin; How many angels can dance on the head of a pin; Discussing the sex of angels; Angels dancing on a pinhead; How many angels can fit on the head of a pin?
"How many angels can dance on the head of a pin?" (alternatively "How many angels can stand on the point of a pin?
The Next Race: The Remote Viewings         
2007 FILM BY STEWART ST. JOHN
The next race; The Chronicles of Hollow Earth: The Next Race
The Next Race: The Remote Viewings, also called The Chronicles of Hollow Earth: The Next Race, is a 2007 independent science fiction film written, directed, edited and produced by Stewart St. John.
Many-one reduction         
TYPE OF TURING REDUCTION
Mapping reducibility; M-complete; Mapping reduction; Many-one; Many-one reducible; Many-to-one reduction
In computability theory and computational complexity theory, a many-one reduction (also called mapping reduction) is a reduction which converts instances of one decision problem L_1 into instances of a second decision problem L_2 where the instance reduced to is in the language L_2 if the initial instance was in its language L_1 and is not in the language L_2 if the initial instance was not in its language L_1. Thus if we can decide whether L_2 instances are in the language L_2, we can decide whether L_1 instances are in its language by applying the reduction and solving L_2.

Wikipedia

Flash Harry (album)

Flash Harry is the fifteenth studio album by Harry Nilsson. Originally the album was not given a worldwide release and was only issued in the U.K., Japan, Germany, France, Spain, The Netherlands, Australia, and Scandinavia. It was not issued in the United States until August 2013. Upon release it received little promotion from Mercury, with no proper single from the album.

The album features Nilsson's own recording of "Old Dirt Road", co-written and performed with John Lennon on Lennon's album Walls and Bridges (1974), Lennon's last album of original songs before his six-year hiatus.

Shortly after the release of this album, Nilsson retired from recording. Though he would subsequently reverse his decision and record various songs for film soundtracks in the 1980s and 1990s, he never issued another full album. (Hours before his 1994 death, Nilsson finished recording the final vocal tracks for a planned 'comeback' album, which was released on November 22, 2019 as Losst and Founnd.)