===================================DISCLAIMER================================== I have decided not to allow websites other than Gamefaqs (www.gamefaqs.com), IGN (faqs.ign.com) & Gamespot (www.gamespot.com) to host my FAQs from now on. Please don't ask, because I will not grant permission. It's just that too many sites don't keep their version of my FAQ up to date which makes for a lot of hassle in my mailbox. So if anyone sees this FAQ on any site other than those mentioned above, please let me know and I will take care of the situation, thanks. Just to make things crystal clear for some people, this FAQ is not to appear anywhere at the following URLs: http://www.cheatcc.com http://www.cheatindex.com This document Copyright 2004,2017 Daniel Engel =============================================================================== Mario's Picross: Time Trial FAQ October 26, 2017 Daniel (DEngel) Engel dan.engel.2017 [AT] gmail [DOT] com ############################################################################### (A) TABLE OF CONTENTS ############################################################################### Table of Contents (A) This Table of Contents (B) Introduction (C) Count Technique (D) Puzzle Solutions (E) Experimental ############################################################################### (B) INTRODUCTION ############################################################################### This FAQ only covers the Time Trial mode in Mario Picross. This mode is the very last one that you unlock. Basically it is exactly the same as any other mode except your mistakes are not revealed to you. This is both good and bad, it is good because you don't get time penalties for mistakes. The bad news is that you don't know when you've made a mistake until the puzzle doesn't work out, or you run out of time. Also there are NO hints in this mode, increasing the challenge. The following technique is a must if you are to beat any puzzle without hints, or any of the puzzles in the Time Trial mode. ############################################################################### (C) COUNT TECHNIQUE ############################################################################### This is quite a basic technique, and once learned becomes invaluable as you progress to the harder puzzles. Basically it works on the principal that each group of blocks has to be separated from the next group by AT LEAST one square. Example: --- --- --- --- --- --- --- 3 2| | | | | | | | | | | | | | | | --- --- --- --- --- --- --- In this example there should be 3 blocks in a row, followed by at least one blank space, then 2 blocks in a row. (From left to right) This means that you have 3 possible solutions for this row (as usual, "#" means that the block is filled): --- --- --- --- --- --- --- 3 2|###|###|###| |###|###| | |###|###|###| |###|###| | --- --- --- --- --- --- --- --- --- --- --- --- --- --- 3 2|###|###|###| | |###|###| |###|###|###| | |###|###| --- --- --- --- --- --- --- --- --- --- --- --- --- --- 3 2| |###|###|###| |###|###| | |###|###|###| |###|###| --- --- --- --- --- --- --- / \ / \ / \ | | | | | | Notice how the second, third and sixth squares are filled in all 3 cases. (See above arrows) If you were to just show these "shared" squares, the result would look like this: --- --- --- --- --- --- --- 3 2| |###|###| | |###| | | |###|###| | |###| | --- --- --- --- --- --- --- Basically this means that no matter what the real solution is, these squares will be filled. This is the basic concept behind this powerful technique, but there is a faster way. Using the same example: --- --- --- --- --- --- --- 3 2| | | | | | | | | | | | | | | | --- --- --- --- --- --- --- 1. Add the numbers together. (3 + 2 = 5) 2. Take the amount of numbers in the row/column and subtract one. (2 - 1 = 1) 3. Add the total from Step 1, and Step 2 together. (5 + 1 = 6) 4. Figure out the total number of squares in the row/column. (7) 5. Subtract the total found in Step 3 from the total found in Step 4. (7 - 6 = 1) (This is your final total, and we will call it your answer from now on.) 6. If all of the numbers in the row/column are equal to or smaller than your answer in Step 5 then you can't do anything. However if some of the numbers in the row/column are bigger than your answer in Step 5 then you can fill in some "shared" squares. In this case both numbers (2 and 3) are bigger than our answer (1). 7. Now start from either end of the row/column and count out the blocks, while keeping your answer in mind. From the left side count one, two, three. Do not shade in "one" because that is your answer, shade in "two" and "three". Then assume that there is only one space between the first group of blocks and the second, just count this space "one/blank", but do not fill it in. Now count "one", "two" for the next group of blocks. Again do not fill in the "one" block because that is your answer, only fill in the "two" block. Now look at what you have and it should match the "shared" block solution below. "one" "three" "one" --- --- --- --- --- --- --- 3 2| |###|###| | |###| | | |###|###| | |###| | --- --- --- --- --- --- --- "two" "blank" "two" Don't worry if you don't understand this completely, because I have solutions to all 64 puzzles below. These puzzles appear randomly when you play the Time Trial Mode. ############################################################################### (D) Puzzle Solutions ############################################################################### Bricklayer J. 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=====
MOUSE
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============
WOODEN HORSE
============

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========
ELEPHANT
========

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===
BEE
===

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===========
SAKE BOTTLE
===========

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======
ANGLER
======

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==============
TERUTERU BOOZU
==============

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===
RAM
===

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============
BUZZY-BEETLE
============

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=======
PEGASUS
=======

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==========
CLAY IMAGE
==========

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=====
SNAKE
=====

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=============
KOOPA TROOPAS
=============

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            4   2   2   1   1   2   1   1   1   1   1   2   1   1   2
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=====
SOCKS
=====

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      --- --- --- --- --- --- --- --- --- --- --- --- --- --- --- 


=======
TEA CUP
=======

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                  1   1                   1   1       3
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      6|   |   |   |###|###|###|###|###|###|   |   |   |   |   |   |
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        --- --- --- --- --- --- --- --- --- --- --- --- --- --- --- 


======
BANANA
======

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            3   2   1   1   1   1   1   1   1   1   2   5   3   2   3
            3   2   3   2   1   1   1   1   1   1   1   1   2   2   7
          --- --- --- --- --- --- --- --- --- --- --- --- --- --- --- 
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=========
BUTTERFLY
=========

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=====
TULIP
=====

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======
RABBIT
======

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========
BI-PLANE
========

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==========
WOODPECKER
==========

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CANDY
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CRANE
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BOW
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SHERIFF
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=======
OSTRICH
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=======
SCOOTER
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===============
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====
BIRD
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==========
DUMP TRUCK
==========

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======
MONKEY
======

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====
LOCK
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============
FRIENDLY DOG
============

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===
CAT
===

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===========
ALARM CLOCK
===========

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==========
RHINOCEROS
==========

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=========
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======
ROCKET
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========
FOOTBALL
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====
DIRK
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====
CORN
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###############################################################################
                                (E) EXPERIMENTAL
###############################################################################

For a little while now I've had a paypal link in all my FAQs at the very bottom
here.  Mainly as a small experiment since a few other FAQ authors have also had
the same idea.

I had a few people email me before I put this link in because they wanted to
send money, so it's here for those people.


For the record I've received about $87 (which works out to a bit more in
Canadian lol) last I checked, so I've been getting cases of pop and making some
excellent progress on a few FAQs.

If you don't want to send money or can't then send me an email, it's nice to
hear what people thought about my work and there's always room for improvement.

My email address and paypal address for those that want to contribute are both
dan.engel.2017 (AT) gmail (DOT) com

Many thanks, and I hope you continue to use my work!

~Dan