PUZZLERIA! SLICES: OVER e5 SERVED
Welcome to Joseph Young’s Puzzleria!
Well, completing one year of Puzzleria!
has certainly been enjoyable for us, its purveyors. We hope it has been
enjoyable also for you, its consumers and contributors. From our perspective, we like to think we all enjoy a
symbiotic relationship. Kum Bah Humbug! Kum Bah Yah Sure!
Thank you all for following us, for making
wonderfully astute, clever and witty comments, and for spreading the word about
this puzzle blog.
For the record, we have had 29,815 “hits”
(followers who have accessed our blog site) over the past year. That’s about
573 a week. The quantity of our comments is fine; but the quality of our comments
is off the chart! We would love to have more different people commenting. Not
sure how to do that though.
Our second year of serving up original
puzzle slices begins with this week’s edition, our 53rd.
Incidentally, 53rd was the
number of the police precinct in a sitcom that included two actors who later
appeared together in a more popular and well-known sitcom. What are the sitcoms
and who are the actors? Hint: the word “Khrushchev” appears in the earlier
sitcom’s theme song. The word “ooky” does not appear in the subsequent sitcom’s
theme song.
I was blessed with wonderful parents.
They are in heaven now, on the St. Francis Wing, tending to tabby cat Noosie and other
dear pets they adopted. Whenever Fathers Day or Mothers Day rolls around I get
a tad misty-eyed and wistful, missing my parents.
I tried to create a timely Mothers Day
puzzle slice this week but came up dry. I did however pen the following irreverent
fable/puzzle. It is not meant to offend, only to entertain.
The Princess and the Peeved Prince
(A Fractured Mothers Day Fable)
The princess of “The Princess and thePea” fame married her prince. The regal newlyweds took up residence in the
castle with the king and queen, biding their time until they would ascend to
the throne.
Not all was untroubled in this palatial
paradise, however.
The princess had borne a grudge against
her mother-in-law ever since she tested the princess’s royal worthiness with
that lame pea-under-multiple-mattress ploy. The princess harbored bitter
memories of suffering a fitfully sleepless night, tossing and turning like a
fish that has jumped into a longship.
And so, to exact some measure of
vengeance, the princess cast a spell on the queen causing her to feel as if an
imaginary pea were permanently lodged in the middle of her mattress, prompting
the queen too to toss and turn all night.
Alas, the queen’s spellbound predicament
also prompted an annoying nocturnal ritual. Several times every night the queen
sought relief by summoning her son into her bedchamber, imploring him to flip
her mattress on its other side.
Every morning when the king visited the
queen in her bedchamber, she invariably groused about her nocturnal
tossing-and-turning. Meanwhile, in the princess’s bedchamber, the prince
bellyached about having his sleep interrupted by the queen’s nocturnal
summoning.
One morning, after a year of this
mysterious insomnia and incessant summoning, the king as was his wont entered
the queen’s bedchamber, approached her four-poster canopied bed and pulled back
her bed covers. He was greeted, alas, not with their customary good-morning smooch, but with an odd conundrum: No queen. No mattress. Just a box spring!
The king was mystified. The box spring
would not be invented until the late 19th Century. Had he somehow
stumbled into a time machine and traveled into the future?...
No, no, just kidding, that’s not why the
king was mystified. The real mystery was the whereabouts of his wife. So he
summoned his son to see if he could shed some light.
The king said to his son, “I come in
here this morning and your mother is missing, her mattress is missing. Can you
tell me what happened?”
“Well, mother could never decide on which was the comfortable mattress side,” the prince explained. “I could stand it no longer
so I decided to mattress-hide.”
“Well, I guess that explains what
happened the queen’s mattress,” the king said. “But it does not explain what happened to the queen. So, what did happen to the queen?”
The prince shuffled his feet, fidgeted
with his digits, cast his gaze downward, and replied, simply, “_________.”
(Fill in the blank, nine letters.)
The first puzzle slice in our menu (see below) this week is the
Darkened Digital Segment Slice (DDSS). It involves my friend Yvette, a volunteer
vet at a homeless animal shelter, who recently purchased a white 1988 Corvette.
The new-to-Yvette Vette has a dashboard
with digital readouts displaying numerals made up of between two and seven
segments. (1 consists of two segments; 2, of six; 3, of five, etc.; see
illustration)
The problem is, some of the segments in Yvette’s Vette no
longer light up, thereby making some numerals difficult to decipher. For example, some
segments in the miles-per-hour readout are missing. This could be a real issue on roads where the speed limit is 55 mph and you can’t be sure if you’re cruising along in the
low fifties or high sixties.
But Yvette, who as a veterinarian has a
solid mathematics background, tells me she can tell exactly how fast she is
going, no matter the speed.
Yes, it is true that there is a digital
clock on the dashboard of Yvette’s Vette, but it should remain upside-up unless
Yvette somehow manages to overturn her new vehicle. And Corvettes are not that easy
to roll over.
So, let us begin year #2, shall we, with
these two new puzzle slices:
MENU
Darkened
Digital Segments Slice:
Deduction by
the dashboard light
The dashboard
of Yvette’s 1988 Corvette features seven-segment digital displays that display
the digits from 0 to 9 with illuminated segments. Alas, some of the segments no longer function and have gone dark in her miles-per-hour speed readout.
In order for
Yvette to infer her exact speed without ambiguity, what is the minimum number
of segments that must be functional, and where must they be positioned?
(Note: the two
segments that make up the numeral 1 appear on the “east” side of the
seven-segment display, not the “west” side)
A love-hate creationship
Name a small object, in one word. In describing the object one might use the perfect number six.
Remove the object’s middle letter along with the space created by that removal.
From this string of letters remove a number of consecutive letters that spell out the name of one of God’s creatures. Push together the remaining letters to form the name of another of God’s creatures.
These two
creatures have a predatory relationship but sometimes have a symbiotic
relationship also.
What is the
object and what are the creatures?
Ever The
Twain Shall Meet Slice:
CSI: USA
At the
intersection of four states – Colorado, Utah, Arizona and New Mexico – lies the
Four Corners Monument, where one can stand on a spot and exclaim, “I am
standing in four states simultaneously!” This “four-corner” distinction is
unique in the U.S., but there are numerous spots where one can stand on a spot
and be in three states simultaneously, and of course, every time on stands on a
border she/he is in two states simultaneously.
Let us assign a
number to each state. We shall call it the CSI (Corner Standing Index). It represents
the sum of all states one can stand in by traversing the perimeter of a given
state. (In calculating a state’s CSI, some states may be counted more than
once, including, necessarily, the state for which the CSI is being calculated. For the purposes of this puzzle, let us pretend the the rivers that form the borders between states are miraculously somehow waterless, Red-Sea-parting-style, and that we could therefore stand in them without drowning!)
For example, to
figure Arizona’s CSI one might begin at the four corners monument (4 states) and
head west and stand on the junction of UT, NV and AZ (3), go south and hit the
NV-CA-AZ junction (3), and complete this counterclockwise trek by traversing
thr CA-AZ junction (2) and the AZ-NM junction (2). Arizona’s CSI is the sum of
those junctions, 4 + 3 + 3 + 2 + 2 = 14. Not bad.
Other examples:
North Dakota’s CSI is 10 (2 + 3 + 3 + 2); Idaho’s is 19 (3 + 3 + 3 + 3 + 2 + 2 + 3);
Texas’s is 13 (2 + 3 + 3 + 3 + 2); Hawaii’s and Alaska’s CSIs are both 0. (Only
junctions of states are considered in computing a state’s CSI, not bordering
countries or bodies of water. By the way, I’m not sure how Michigan’s Upper
Peninsula affects the CSIs of Michigan and Wisconsin.)
What state has
the greatest CSI? What is it? What state has the smallest CSI? What is it?
Every Friday at
Joseph Young’s Puzzle -ria! we publish a new menu of fresh word puzzles, number
puzzles, logic puzzles, puzzles of all varieties and flavors. We cater to
cravers of scrumptious puzzles!
Our master chef, Grecian gourmet puzzle-creator Lego Lambda, blends and bakes
up mysterious (and sometimes questionable) toppings and spices (such as
alphabet soup, Mobius bacon strips, diced snake eyes, cubed radishes, “hominym”
grits, anagraham crackers, rhyme thyme and sage sprinklings.)
Please post
your comments below. Feel free also to post clever and subtle hints that do not
give the puzzle answers away. Please wait until after 3 p.m. Eastern Time on
Tuesdays to post your answers and explain your hints about the puzzles. We
serve up at least one fresh puzzle every Friday.
We invite you to make it a habit to “Meet at Joe’s!” If you enjoy our weekly
puzzle party, please tell your friends about Joseph Young’s Puzzleria! Thank
you.
Here is how the ten digits, from zero through nine, would appear on Yvette's Corvette dashboard if the two segments forming the southeast corner stopped functioning. (See the Darkened Digital Segments Slice, above.) Note that each of the ten readouts remains unique.