• Nie Znaleziono Wyników

If I were a millionaire…

N/A
N/A
Protected

Academic year: 2022

Share "If I were a millionaire…"

Copied!
1
0
0

Pełen tekst

(1)

If I were a millionaire…

If I were a millionaire (and healthy of course, and with lovely wife and children, and a dog maybe…) I would be very happy.

I wouldn’t have to work at all! I would lie in my huge bed all day and watch videos or play computer… or swim in my enormous swimming pool outside my residence. In my free time I would go to luxuries parties or search for new spiffy cars or motorcycles… Oh, that would be a happy, comfortable and pleasurable life… but it’s only a dream.

The reality is just the opposite: lack of money, lot of stress, looking for a new job and passing university exams… If I had organized all that stuff much earlier I wouldn’t have had so many things to do at one time. But if I pass the exams I will feel much better. Maybe I will even be able to go for a short holiday. If the weather’s fine I’ ll go to the seaside, but if it’s ugly and rainy I’d rather stay and home and look for some profitable job. That’s life…

Oh, I wish I were a millionaire…

Cytaty

Powiązane dokumenty

So, the following theorem extends the Krengel–Lin decomposition which is discussed in [KL] only for compact groups..

While studying the representation theory of the trivial extension T (A) of an artin algebra A by its minimal injective cogenerator bimodule DA, Tachikawa [12] and Yamagata [13]

The ‘only if direction’ follows from the well-known result that every induced subgraph of a strongly chordal graph has a simple vertex , meaning a vertex v such that the

We give a direct proof of this characterization and get stronger results, which allows us to obtain some other results on ω-limit sets, which previously were difficult to prove.. Let

I wrapped it up and sent it With a note saying "I love you". I

Tania is the ……….got top marks for the projects he’d done.. There is no milk in

Number rectangle with unequal sides is a counter example, because it has all right angles, so the first statement is true, but it is not a square, so the second statement is false..

Number rectangle with unequal sides is a counter example, because it has all right angles, so the first statement is true, but it is not a square, so the second statement is false..