Java Programming on Java Project

Address book Program

- No Comments

Project: Address Book Write a program that functions as an address book. It should have entries containing at least the following information: first and last name, phone number, address, and email address. You should be able to add entries and remove entries, as well as printing out any given entry. It should save entries to a file, and be able to read in entries from a file as well. The address book must be able to sort by at least one field (preferably last name). You may use any sort for this that you like. The address book will almost certainly contain a fixed limit on the total number of entries. However, it should be possible to increase this limit by simply changing a single line in your program and then recompiling with no other modifications.

An excellent program will be able to sort the entries by any field (first name, last name, phone number, email address, etc).
An excellent program will be able to display only entries matching a certain criteria (only last names beginning with the letter 'M', for example).
An excellent program easily and intelligently handles the use of multiple address books (multiple files).
A spectacular program features the ability to move an entry from one address book to another.

1) Load from file
2) Save to file
3) Add an entry
4) Remove an entry
5) Edit an existing entry
6) Sort the address book
7) Search for a specific entry
8) Quit

Please choose what you'd like to do with the database: Just a recommendation: use a variable to keep track of the number of elements currently in the address book. This value will increase when you add new entries and decrease when you remove entries. This is the variable you will use in all your for loops for iterating through the array of records.
Once this variable reaches the capacity of the array (arr.length), the address book is "full" and no new entries can be added.

Java Programming on Java Project

Program Heart

- No Comments

Project: Hearts

Write a program to play the card game "Hearts". It is not necessary to print graphical-looking cards on the screen. The game should support four (human) players and scoring. It must never deal the same card twice.
Your program should actually "shuffle" cards in an array before each deal.
You can find some rules for Hearts online.

This assignment is hard, so it is not expected that many of you will actually finish a program that can play a complete card game. Nevertheless, if you're interested in some "extras" to add:
An excellent program will store scores of players and teams in an external file, and read it in again at startup. An excellent program will also store any help text in an external file and will read in and display it when rules are asked for.
An excellent program will allow for either human or computer players at any position. That is, anywhere from no humans to four humans should be supported. Computer opponents need not be particulary bright, but they should make only legal plays.

Some students express an interest in other card games. Spades is fine, though a little harder than Hearts. Blackjack is not allowed because it's too easy, and solitaire and poker are not allowed because they're too hard. For other card games ask me, but if I don't know how to play it, I probably won't approve it. Sorry, those are the breaks.

Rules for Spades
Basic Rules Two-Handed Spades Standard Rules:

Objective: Partnerships bid a contract and then attempt to take enough tricks to fulfill that contract. Players: Four, in two partnerships.
Cards: A standard deck of 52. In each suit, the cards rank: A (high), K, Q, J, 10, 9, 8, 7, 6, 5, 4, 3, 2. Spades are always trump.
Deal: The entire deck is dealt out, one at a time.
Bidding: There are thirteen possible tricks to win. Starting with the dealer, each player in turn bids the number of tricks he expects to win. His bid, plus his partner's bid, make up the contract of the partnership. The total does not have to equal thirteen tricks.
A player may elect to bid Nil, indicating the intention to win no tricks. After a player bids Nil, he discards three cards from his hand, face down on the table. If his partner has bid, his partner gives him three cards from his hand and picks up the three discards; otherwise, the partner waits until after he has bid for the exchange.

Before looking at his hand, a player may bid Double Nil and exchange cards as with Nil. Note that Double Nil also doubles the bonuses or penalties. If both partners bid Nil (or Double Nil), then there is no exchange of cards.
Play: Player to the left of the dealer leads first and may lead any suit except spades. Spades cannot be led until they have been broken by a spade discard on a previous trick (unless that player has only spades left in their hand to lead). Players must follow suit if possible. A trick is won by the highest trump card played. If no trump is played, the highest card of the led suit wins the trick. Tricks are kept by the player winning them.
Scoring: The object of the partners is to fulfill their contract. If one partner has bid Nil, he and his partner's contracts are scored seperately, then the scores are combined.
Tricks count 10 points each for partners making their contract. If the contract was not made, tricks in the contract count 10 points each against due to being set. (Negative scores are possible). Tricks won in excess of the contract count 1 point each. A bid of Nil scores 100 points if made and loses 100 points if set. Double Nil is worth 200 if made, and penalized 200 if set.
If both partners bid Nil (or Double Nil), the partnership receives 200 points if both make their contracts, but there is no score if either or both are set.
A game consists of 500 points. If both sides exceed 500 points on the same hand, the side with the higher total score is the winner.
Two-Handed Spades:
Deal: There is no deal. The cards are shuffled, cut, and placed face down in the center of the table to form the stock. One player teakes the top card from the stock. (Turn to start alternates between the two players). If he wants to keep it, he then looks at the second card of the stock and discards face down to make a discard pile; if not, he discards his first card before looking at the second card (which he must keep). Both players keep repeating this keep one card, discard one card process until the entire stock has been exhausted. At this point, each player has a thirteen card hand. The discard is then placed aside and not used for subsequent play. Double Nil must be called before a player has drawn any cards.
All the rest of the bidding, play, and scoring are as in the basic rules given above.

Java Programming on Java Project

Java Programming assignments related to Eular Project

- No Comments

"Project Euler exists to encourage, challenge, and develop the skills and enjoyment of anyone with an interest in the fascinating world of mathematics."

Multiples of 3 and 5

Problem 1
If we list all the natural numbers below 10 that are multiples of 3 or 5, we get 3, 5, 6 and 9. The sum of these multiples is 23.
Find the sum of all the multiples of 3 or 5 below 1000.

Even Fibonacci numbers

Problem 2
Each new term in the Fibonacci sequence is generated by adding the previous two terms. By starting with 1 and 2, the first 10 terms will be:
1, 2, 3, 5, 8, 13, 21, 34, 55, 89, ...
By considering the terms in the Fibonacci sequence whose values do not exceed four million, find the sum of the even-valued terms.

Largest prime factor

Problem 3
The prime factors of 13195 are 5, 7, 13 and 29.
What is the largest prime factor of the number 600851475143 ?

Largest palindrome product

Problem 4
A palindromic number reads the same both ways. The largest palindrome made from the product of two 2-digit numbers is 9009 = 91 × 99.
Find the largest palindrome made from the product of two 3-digit numbers.

Smallest multiple

Problem 5
2520 is the smallest number that can be divided by each of the numbers from 1 to 10 without any remainder.
What is the smallest positive number that is evenly divisible by all of the numbers from 1 to 20?

Sum square difference

Problem 6
The sum of the squares of the first ten natural numbers is,
12 + 22 + ... + 102 = 385
The square of the sum of the first ten natural numbers is,
(1 + 2 + ... + 10)2 = 552 = 3025
Hence the difference between the sum of the squares of the first ten natural numbers and the square of the sum is 3025 − 385 = 2640.
Find the difference between the sum of the squares of the first one hundred natural numbers and the square of the sum.

10001st prime

Problem 7
By listing the first six prime numbers: 2, 3, 5, 7, 11, and 13, we can see that the 6th prime is 13.
What is the 10 001st prime number?

Largest product in a series

Problem 8
The four adjacent digits in the 1000-digit number that have the greatest product are 9 × 9 × 8 × 9 = 5832.
73167176531330624919225119674426574742355349194934
96983520312774506326239578318016984801869478851843
85861560789112949495459501737958331952853208805511
12540698747158523863050715693290963295227443043557
66896648950445244523161731856403098711121722383113
62229893423380308135336276614282806444486645238749
30358907296290491560440772390713810515859307960866
70172427121883998797908792274921901699720888093776
65727333001053367881220235421809751254540594752243
52584907711670556013604839586446706324415722155397
53697817977846174064955149290862569321978468622482
83972241375657056057490261407972968652414535100474
82166370484403199890008895243450658541227588666881
16427171479924442928230863465674813919123162824586
17866458359124566529476545682848912883142607690042
24219022671055626321111109370544217506941658960408
07198403850962455444362981230987879927244284909188
84580156166097919133875499200524063689912560717606
05886116467109405077541002256983155200055935729725
71636269561882670428252483600823257530420752963450
Find the thirteen adjacent digits in the 1000-digit number that have the greatest product. What is the value of this product?

Special Pythagorean triplet

Problem 9
A Pythagorean triplet is a set of three natural numbers, a < b < c, for which,
a2 + b2 = c2
For example, 32 + 42 = 9 + 16 = 25 = 52.
There exists exactly one Pythagorean triplet for which a + b + c = 1000.
Find the product abc.

Summation of primes

Problem 10
The sum of the primes below 10 is 2 + 3 + 5 + 7 = 17.
Find the sum of all the primes below two million.

Largest product in a grid

Problem 11
In the 20×20 grid below, four numbers along a diagonal line have been marked in red.
08 02 22 97 38 15 00 40 00 75 04 05 07 78 52 12 50 77 91 08
49 49 99 40 17 81 18 57 60 87 17 40 98 43 69 48 04 56 62 00
81 49 31 73 55 79 14 29 93 71 40 67 53 88 30 03 49 13 36 65
52 70 95 23 04 60 11 42 69 24 68 56 01 32 56 71 37 02 36 91
22 31 16 71 51 67 63 89 41 92 36 54 22 40 40 28 66 33 13 80
24 47 32 60 99 03 45 02 44 75 33 53 78 36 84 20 35 17 12 50
32 98 81 28 64 23 67 10 26 38 40 67 59 54 70 66 18 38 64 70
67 26 20 68 02 62 12 20 95 63 94 39 63 08 40 91 66 49 94 21
24 55 58 05 66 73 99 26 97 17 78 78 96 83 14 88 34 89 63 72
21 36 23 09 75 00 76 44 20 45 35 14 00 61 33 97 34 31 33 95
78 17 53 28 22 75 31 67 15 94 03 80 04 62 16 14 09 53 56 92
16 39 05 42 96 35 31 47 55 58 88 24 00 17 54 24 36 29 85 57
86 56 00 48 35 71 89 07 05 44 44 37 44 60 21 58 51 54 17 58
19 80 81 68 05 94 47 69 28 73 92 13 86 52 17 77 04 89 55 40
04 52 08 83 97 35 99 16 07 97 57 32 16 26 26 79 33 27 98 66
88 36 68 87 57 62 20 72 03 46 33 67 46 55 12 32 63 93 53 69
04 42 16 73 38 25 39 11 24 94 72 18 08 46 29 32 40 62 76 36
20 69 36 41 72 30 23 88 34 62 99 69 82 67 59 85 74 04 36 16
20 73 35 29 78 31 90 01 74 31 49 71 48 86 81 16 23 57 05 54
01 70 54 71 83 51 54 69 16 92 33 48 61 43 52 01 89 19 67 48
The product of these numbers is 26 × 63 × 78 × 14 = 1788696.

What is the greatest product of four adjacent numbers in the same direction (up, down, left, right, or diagonally) in the 20×20 grid?

Highly divisible triangular number

Problem 12
The sequence of triangle numbers is generated by adding the natural numbers. So the 7th triangle number would be 1 + 2 + 3 + 4 + 5 + 6 + 7 = 28.
The first ten terms would be:
1, 3, 6, 10, 15, 21, 28, 36, 45, 55, ...
Let us list the factors of the first seven triangle numbers:
1: 1
3: 1,3
6: 1,2,3,6
10: 1,2,5,10
15: 1,3,5,15
21: 1,3,7,21
28: 1,2,4,7,14,28
We can see that 28 is the first triangle number to have over five divisors.
What is the value of the first triangle number to have over five hundred divisors?

Large sum

Problem 13
Work out the first ten digits of the sum of the following one-hundred 50-digit numbers.
37107287533902102798797998220837590246510135740250
46376937677490009712648124896970078050417018260538
74324986199524741059474233309513058123726617309629
91942213363574161572522430563301811072406154908250
23067588207539346171171980310421047513778063246676
89261670696623633820136378418383684178734361726757
28112879812849979408065481931592621691275889832738
44274228917432520321923589422876796487670272189318
47451445736001306439091167216856844588711603153276
70386486105843025439939619828917593665686757934951
62176457141856560629502157223196586755079324193331
64906352462741904929101432445813822663347944758178
92575867718337217661963751590579239728245598838407
58203565325359399008402633568948830189458628227828
80181199384826282014278194139940567587151170094390
35398664372827112653829987240784473053190104293586
86515506006295864861532075273371959191420517255829
71693888707715466499115593487603532921714970056938
54370070576826684624621495650076471787294438377604
53282654108756828443191190634694037855217779295145
36123272525000296071075082563815656710885258350721
45876576172410976447339110607218265236877223636045
17423706905851860660448207621209813287860733969412
81142660418086830619328460811191061556940512689692
51934325451728388641918047049293215058642563049483
62467221648435076201727918039944693004732956340691
15732444386908125794514089057706229429197107928209
55037687525678773091862540744969844508330393682126
18336384825330154686196124348767681297534375946515
80386287592878490201521685554828717201219257766954
78182833757993103614740356856449095527097864797581
16726320100436897842553539920931837441497806860984
48403098129077791799088218795327364475675590848030
87086987551392711854517078544161852424320693150332
59959406895756536782107074926966537676326235447210
69793950679652694742597709739166693763042633987085
41052684708299085211399427365734116182760315001271
65378607361501080857009149939512557028198746004375
35829035317434717326932123578154982629742552737307
94953759765105305946966067683156574377167401875275
88902802571733229619176668713819931811048770190271
25267680276078003013678680992525463401061632866526
36270218540497705585629946580636237993140746255962
24074486908231174977792365466257246923322810917141
91430288197103288597806669760892938638285025333403
34413065578016127815921815005561868836468420090470
23053081172816430487623791969842487255036638784583
11487696932154902810424020138335124462181441773470
63783299490636259666498587618221225225512486764533
67720186971698544312419572409913959008952310058822
95548255300263520781532296796249481641953868218774
76085327132285723110424803456124867697064507995236
37774242535411291684276865538926205024910326572967
23701913275725675285653248258265463092207058596522
29798860272258331913126375147341994889534765745501
18495701454879288984856827726077713721403798879715
38298203783031473527721580348144513491373226651381
34829543829199918180278916522431027392251122869539
40957953066405232632538044100059654939159879593635
29746152185502371307642255121183693803580388584903
41698116222072977186158236678424689157993532961922
62467957194401269043877107275048102390895523597457
23189706772547915061505504953922979530901129967519
86188088225875314529584099251203829009407770775672
11306739708304724483816533873502340845647058077308
82959174767140363198008187129011875491310547126581
97623331044818386269515456334926366572897563400500
42846280183517070527831839425882145521227251250327
55121603546981200581762165212827652751691296897789
32238195734329339946437501907836945765883352399886
75506164965184775180738168837861091527357929701337
62177842752192623401942399639168044983993173312731
32924185707147349566916674687634660915035914677504
99518671430235219628894890102423325116913619626622
73267460800591547471830798392868535206946944540724
76841822524674417161514036427982273348055556214818
97142617910342598647204516893989422179826088076852
87783646182799346313767754307809363333018982642090
10848802521674670883215120185883543223812876952786
71329612474782464538636993009049310363619763878039
62184073572399794223406235393808339651327408011116
66627891981488087797941876876144230030984490851411
60661826293682836764744779239180335110989069790714
85786944089552990653640447425576083659976645795096
66024396409905389607120198219976047599490197230297
64913982680032973156037120041377903785566085089252
16730939319872750275468906903707539413042652315011
94809377245048795150954100921645863754710598436791
78639167021187492431995700641917969777599028300699
15368713711936614952811305876380278410754449733078
40789923115535562561142322423255033685442488917353
44889911501440648020369068063960672322193204149535
41503128880339536053299340368006977710650566631954
81234880673210146739058568557934581403627822703280
82616570773948327592232845941706525094512325230608
22918802058777319719839450180888072429661980811197
77158542502016545090413245809786882778948721859617
72107838435069186155435662884062257473692284509516
20849603980134001723930671666823555245252804609722
53503534226472524250874054075591789781264330331690

Longest Collatz sequence

Problem 14
The following iterative sequence is defined for the set of positive integers:
n → n/2 (n is even)
n → 3n + 1 (n is odd)
Using the rule above and starting with 13, we generate the following sequence:
13 → 40 → 20 → 10 → 5 → 16 → 8 → 4 → 2 → 1
It can be seen that this sequence (starting at 13 and finishing at 1) contains 10 terms. Although it has not been proved yet (Collatz Problem),
it is thought that all starting numbers finish at 1.
Which starting number, under one million, produces the longest chain?
NOTE: Once the chain starts the terms are allowed to go above one million.

Lattice paths

Problem 15
Starting in the top left corner of a 2×2 grid, and only being able to move to the right and down, there are exactly 6 routes to the bottom right corner.

How many such routes are there through a 20×20 grid?

for more visit Projecteular.

Java Programming on Java Project

Paint Program

- No Comments

Create an application that allows you to draw on the screen with the mouse, similar to the "Paint" program that ships with Windows.

This is the basic paint program. It requires the following capabilities:
The program must use the mouse to draw lines on the screen, which should probably be curved as from a spray-paint tool. (If you really want, however, you may make them straight lines as from a line tool.)
The program uses the mouse to choose among five different colors, and any new drawing uses the currently selected color.
In case you're curious, Java knows about the following colors: black, blue, cyan, darkGray, gray, green, lightGray, magenta, orange, pink, red, white, and yellow.

Adds the following:
The program must make a separation between the "canvas", where drawing is allowed, and the "toolbar", where drawing is not. Any drawing across the toolbar must not show up.

Adds the following: The program allows the selection of three different brush sizes. It could be said that you can draw with a pen, a brush, or a roller.

These versions start with all the capabilities of the Above version.
Additional points can be earned by implementing one or more of the features listed below. You will get fifty points for adding each one of these feature.
Draw a straight line with a visible "elastic band" approach.
Provide an eraser that removes portions of a drawing.
Draw a rectangle with a visible "elastic band" approach.
Draw an oval with a visible "elastic band" approach.
Change the color of the background window.
Implement a "paint bucket" tool which fills in an existing shape.
Other interesting features which are not listed above may also earn you extra points.
regardless of the number of features that you implement.