Let's suppose that in year 2038 there will occur a serious breakthrough in the field of quantum computers - it will be possible to build a new type of quantum computer which word length is as many bits as one fixed elementary particle has actual neighbors and additionally neighbors of neighbors. The developers of such a quantum computer will confirm that above-mentioned statement is valid only for a case where these elementary particles look like balls in a childrens' attraction "sea of balls". More precisely - where these elementary particles are considered to have a spherical shape, all particles have a same size and can move freely relative to each other, even though they are closely opposite each other. And finally - only these elementary particles that are in direct contact with each other qualify as neighbors. Task: What is the actual word length of such a quantum computer? Or in other words - how many neighbors does a single fixed elementary particle have (having three- dimensional space around us) and how many neighbors of neighbors does it have?

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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Let's suppose that in year 2038 there will occur a serious breakthrough in the field of
quantum computers - it will be possible to build a new type of quantum computer which
word length is as many bits as one fixed elementary particle has actual neighbors and
additionally neighbors of neighbors.
The developers of such a quantum computer will confirm that above-mentioned
statement is valid only for a case where these elementary particles look like balls in a
childrens' attraction "sea of balls". More precisely - where these elementary particles
are considered to have a spherical shape, all particles have a same size and can move
freely relative to each other, even though they are closely opposite each other. And
finally - only these elementary particles that are in direct contact with each other qualify
as neighbors.
Task:
What is the actual word length of such a quantum computer? Or in other words -
how many neighbors does a single fixed elementary particle have (having three-
dimensional space around us) and how many neighbors of neighbors does it
have?
Transcribed Image Text:Let's suppose that in year 2038 there will occur a serious breakthrough in the field of quantum computers - it will be possible to build a new type of quantum computer which word length is as many bits as one fixed elementary particle has actual neighbors and additionally neighbors of neighbors. The developers of such a quantum computer will confirm that above-mentioned statement is valid only for a case where these elementary particles look like balls in a childrens' attraction "sea of balls". More precisely - where these elementary particles are considered to have a spherical shape, all particles have a same size and can move freely relative to each other, even though they are closely opposite each other. And finally - only these elementary particles that are in direct contact with each other qualify as neighbors. Task: What is the actual word length of such a quantum computer? Or in other words - how many neighbors does a single fixed elementary particle have (having three- dimensional space around us) and how many neighbors of neighbors does it have?
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