We present an analysis of the letters game from the TV show Countdown using Monte Carlo methods.This game requires finding the longest possible words in a set of randomly chosen letters. We show that the probability of finding a word of length k from N given letters follows a Fermi-Dirac Distribution with k as the variable and N acting as control parameter. Increasing N we get to a fixed point where a phase transition occurs before reaching the IR fixed point as N goes to infinity. Lastly, we find the expected total number of words per game, and the number of letters one must be given in order to have a significant probability to find all words in the dictionary.

We study the entries of the dictionary, the Samsad Bengali-English Dictionary compiled by Sailendra Biswas, the first edition.We draw the natural logarithm of the number of entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the dictionary can be characterised by BW(c=0.01),the magnetisation curve of the Ising Model in the Bragg-Williams approximation in the presence of external magnetic field, H. $c=frac{ H}{gamma epsilon}=0.01$ with $epsilon$ being the strength of coupling between two neighbouring spins in the Ising Model, $gamma$ representing the number of nearest neighbours of a spin, which is very large.

We study the Bangiya Sabdakosh: A Bengali-Bengali lexicon compiled by the Late Haricharan Bandyopadhyay.We draw the natural logarithm of the number of words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the dictionary can be characterised by BW(c=0.01),the magnetisation curve of the Ising Model in the Bragg-Williams approximation in the presence of external magnetic field, H. $c=frac{ H}{gamma epsilon}=0.01$ with $epsilon$ being the strength of coupling between two neighbouring spins in the Ising Model, $gamma$ representing the number of nearest neighbours of a spin, which is very large.

We study the entries of the dictionary, the Samsad Bangla Abhidan compiled by Sailendra Biswas, the fifth edition.We draw the natural logarithm of the number of entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the dictionary can be characterised by BW(c=0.01),the magnetisation curve of the Ising Model in the Bragg-Williams approximation in the presence of external magnetic field, H. $c=frac{ H}{gamma epsilon}=0.01$ with $epsilon$ being the strength of coupling between two neighbouring spins in the Ising Model, $gamma$ representing the number of nearest neighbours of a spin, which very large.

We study the head words of the Dictionary Kannada and English written by W. Reeve, revised, corrected and enlarged by Daniel Sanderson.We draw the natural logarithm of the number of head words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BW(c=0.01),the magnetisation curve of the Ising Model in the Bragg-Williams approximation in the presence of external magnetic field, H. $c=frac{ H}{gamma epsilon}=0.01$ with $epsilon$ being the strength of coupling between two neighbouring spins in the Ising Model, $gamma$ representing the number of nearest neighbours of a spin which very large.Moreover, we put forth a parallelism with a Bengali dictionary.

We study a Greek dictionary, A Greek and English Lexicon by H.G.Liddell et al simplified by Didier Fontaine. We draw the natural logarithm of the number of entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BP(4, $beta H=0.02$), i.e.the Bethe-Peierls curve in the presence of four nearest neighbours and little external magnetic field, H, with $beta H= 0.02$. $beta$ is $frac{1}{k_{B}T}$ where, T is temperature and $k_{B}$ is the tiny Boltzmann constant.

We study a Dictionary of the Mikir Language by G. D. Walker.We draw the natural logarithm of the number of entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BP(4,$beta H=0.02$) i.e. a magnetisation curve for the Bethe-Peierls approximation of the Isingmodel with four nearest neighbours with $beta H=0.02$. $beta$ is $frac{1}{k_{B}T}$ where, T is temperature, H is external magnetic field and $k_{B}$ is the Boltzmann constant.

We study A Dictionary of the Kachin Language by Rev. O. Hanson, 1954 printing. We draw the natural logarithm of the number of the Kachin words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised( unnormalised). We find that the Kachin words underlie a magnetisation curve of a Spin-Glass in the presence of little external magnetic field. Moreover, the naturalness number of the Kachin language as seen through this dictionary is nine by sixteen.

We study the Concise Gojri-English Dictionary by Dr. Rafeeq Anjum. We draw the natural logarithm of the number of words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BP(4,$\beta H=0$) i.e. a magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours with $\beta H=0$, in the absence of external magnetic field, H. $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature and $k_{B}$ is the tiny Boltzmann constant. Moreover, the naturalness number of the Gojri language as seen through this dictionary is one.

We study the NTC's Hebrew and English Dictionary, 2000 edition (The Most Practical and Easy-to-Use Dictionary of Modern Hebrew and English), by Arie Comey and Naomi Tsur. We draw the natural logarithm of the number of the Hebrew words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We find that the NTC's Hebrew words underlie a magnetisation curve of a Spin-Glass in the presence of little external magnetic field. We obtain one third as the naturalness number of the Hebrew as seen through this dictionary.

We study Langenscheidt Taschenw$\ddot{o}$rterbuch Deutsch-Englisch / Englisch-Deutsch, V$\ddot{o}$llige Neubearbeitung, dictionary, 2014 edition. We draw the natural logarithm of the number of the German language words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We find that the words underlie a magnetisation curve of a Spin-Glass in the presence of little external magnetic field. We notice that there is no qualitative change compared to the Langenscheidt's German-English English-German Dictionary, 1970 edition.

We study Larousse Dictionnaire De Poche, Fran\c{c}ais Anglais / Anglais Fran\c{c}ais. We draw the natural logarithm of the number of French words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BP(4,$\beta H$=0) i.e. a magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours in absence of external magnetic field. H is external magnetic field, $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature and $k_{B}$ is the Boltzmann constant. We infer that the French, the Italian and the Spanish come in the same language group. Moreover, we put two dictionaries of philosophy and science on the same platform with that of the French. We surmise that philosophy owes more to the French speakers than science does.

We study the Swahili-English Dictionary by Charles W. Rechenbach. We draw the natural logarithm of the number of the words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We find that the dictionary is classified by BP(4,$\beta H$=0.04). $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature and $k_{B}$ is the Boltzmann constant. BP(4,$\beta H$=0.04) is the magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours in the presence of little external magnetic field, H, such that $\beta H$ is equal to 0.04. Moreover, the words of the dictionary go over to the Onsager solution on successive normalisations.

We find that the Essential Dutch dictionary by G. Quist and D. Strik is classified by BP(4,$\beta H$=0.10). $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature and $k_{B}$ is the Boltzmann constant. BP(4,$\beta H$=0.10) is the magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours in presence of little external magnetic field, H, such that $\beta H$ is equal to 0.10.

We study Langenscheidt's German-English English-German Dictionary. We draw the natural logarithm of the number of the German language entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We find that the words underlie a magnetisation curve of a Spin-Glass in the presence of little external magnetic field. Moreover, we compare the German language with two Romance languages, the Basque and the Romanian, respectively, with respect to Spin-Glass magnetisation.

We study the Turkmen-English Dictionary by Jonathan Garrett, Greg Lastowka, Kimberly Naahielua and Meena Pallipamu. We draw the natural logarithm of the number of entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BP(4,$\beta H$=0.04) i.e. a magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours with $\beta H$=0.04. H is external magnetic field, $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature and $k_{B}$ is the Boltzmann constant.

We study Khasi English Dictionary by U Nissor Singh. We draw the natural logarithm of the number of entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BP(4,$\beta H$=0) i.e. a magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours with $\beta H$=0 i.e. H=0. $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature, H is external magnetic field and $k_{B}$ is the Boltzmann constant.

We study Mursi-English-Amharic Dictionary. We draw the natural logarithm of the number of entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BP(4,$\beta H=0.02$) i.e. a magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours with $\beta H=0.02$. $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature, H is external magnetic field and $k_{B}$ is the Boltzmann constant.

We study the Visayan-English Dictionary(Kapul\'{u}$\bar{n}$gan Binisay\'{a}-Ining\'{l}s). We draw the natural logarithm of the number of entries, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised. We conclude that the Dictionary can be characterised by BP(4,$\beta H=0.02$) i.e. a magnetisation curve for the Bethe-Peierls approximation of the Ising model with four nearest neighbours with $\beta H=0.02$. $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature, H is external magnetic field and $k_{B}$ is the Boltzmann constant.

We continue to study Chalantika, a bengali to bengali dictionary. We romanise the bengali alphabet via wikipedia scheme. We reduce the romanised alphabet to English alphabet i.e. the alphabet which appears in an English dictionary. In the reduced alphabet scheme, we draw the natural logarithm of the number of words, normalised, starting with a letter vs the natural logarithm of the rank of the letter, normalised( unnormalised). We observe that behind the words of the dictionary of the bengali language, in the reduced alphabet scheme, the magnetisation curve is BP(4,$\beta H=0.08$), in the Bethe-Peierls approximation of Ising model with four nearest neighbours, in presence of liitle external magnetic fields, $\beta H=0.08$. Moreover, words of the bengali language in the reduced alphabet scheme, nearly go over to Onsager solution, on few successive normalisations. $\beta$ is $\frac{1}{k_{B}T}$ where, T is temperature, H is external magnetic field and $k_{B}$ is tiny Boltzmann constant.

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