Changed layout for more manageable volumes

1 files changed, 0 insertions, 273 deletions

diff --git a/3.2.1.3.lyx b/3.2.1.3.lyx
deleted file mode 100644
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--- a/3.2.1.3.lyx
+++ /dev/null
@@ -1,273 +0,0 @@
-#LyX 2.4 created this file. For more info see https://www.lyx.org/
-\lyxformat 620
-\begin_document
-\begin_header
-\save_transient_properties true
-\origin unavailable
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-\maintain_unincluded_children no
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-\end_header
-
-\begin_body
-
-\begin_layout Standard
-\begin_inset ERT
-status open
-
-\begin_layout Plain Layout
-
-
-\backslash
-exerc1[M10]
-\end_layout
-
-\end_inset
-
-Show that,
- no matter what the byte size 
-\begin_inset Formula $B$
-\end_inset
-
- of 
-\family typewriter
-MIX
-\family default
- happens to be,
- the code (3) yields a random number generator of maximum period.
-\end_layout
-
-\begin_layout Standard
-\begin_inset ERT
-status open
-
-\begin_layout Plain Layout
-
-
-\backslash
-answer 
-\end_layout
-
-\end_inset
-
-This generator has 
-\begin_inset Formula $a=B^{2}+1$
-\end_inset
-
-,
- 
-\begin_inset Formula $c=1$
-\end_inset
-
-,
- and 
-\begin_inset Formula $m=B^{5}$
-\end_inset
-
-.
- Since the prime divisors of 
-\begin_inset Formula $B^{5}$
-\end_inset
-
- and 
-\begin_inset Formula $B^{2}$
-\end_inset
-
- are the same,
- the conditions of Theorem 3.2.1.2A are satisfied.
-\end_layout
-
-\begin_layout Standard
-\begin_inset ERT
-status open
-
-\begin_layout Plain Layout
-
-
-\backslash
-exerc2[10]
-\end_layout
-
-\end_inset
-
-What is the potency of the generator represented by the 
-\family typewriter
-MIX
-\family default
- code (3)?
-\end_layout
-
-\begin_layout Standard
-\begin_inset ERT
-status open
-
-\begin_layout Plain Layout
-
-
-\backslash
-answer 
-\end_layout
-
-\end_inset
-
-3.
-\end_layout
-
-\begin_layout Standard
-\begin_inset ERT
-status open
-
-\begin_layout Plain Layout
-
-
-\backslash
-rexerc6[20]
-\end_layout
-
-\end_inset
-
-Which of the values of 
-\begin_inset Formula $m=w\pm1$
-\end_inset
-
- in Table 3.2.1–1 can be used in a linear congruential sequence of maximum period whose potency is 4 or more?
- (Use the result of exercise 5.)
-\end_layout
-
-\begin_layout Standard
-\begin_inset ERT
-status open
-
-\begin_layout Plain Layout
-
-
-\backslash
-answer 
-\end_layout
-
-\end_inset
-
-By exercise 5,
- for a modulus 
-\begin_inset Formula $m=p_{1}^{e_{1}}\cdots p_{t}^{e_{t}}$
-\end_inset
-
- with 
-\begin_inset Formula $e_{1}\geq\dots\geq e_{t}$
-\end_inset
-
-,
- 
-\begin_inset Formula $a=p_{1}+1$
-\end_inset
-
- has the maximum potency,
- which is 
-\begin_inset Formula $e_{1}$
-\end_inset
-
-,
- except that if 
-\begin_inset Formula $m=p_{1}$
-\end_inset
-
-,
- then the maximum potency is 0,
- corresponding to 
-\begin_inset Formula $a=1$
-\end_inset
-
-.
- Thus the values from the table that can be used are 
-\begin_inset Formula $10^{9}-1=3^{4}\cdot37\cdot333667$
-\end_inset
-
- and 
-\begin_inset Formula $2^{27}+1=3^{4}\cdot19\cdot87211$
-\end_inset
-
-.
-\end_layout
-
-\end_body
-\end_document