Sentences (2) and (3) naturally connect: Wimbledon's greatest illusion is the sense of timelessness it evokes. → At 35 years and 342 days, Roger Federer became the oldest man to win the singles title…
Sentence (1) follows smoothly: it refers to one of Wimbledon’s finest champions pulling off a similar impression.
Sentence (5) fits as a closing thought, explaining why Federer can still succeed: Given that his method isn't reliant on explosive athleticism…
Sentence (4) — Once he had survived the opening week… — focuses narrowly on match progression within the tournament. It shifts from the broader theme of Wimbledon’s timelessness and Federer’s enduring skill to a specific chronological match detail. This makes it less cohesive with the other sentences.
Odd sentence: Sentence 4
The passage given below is followed by four summaries. Choose the option that best captures the essence of the passage.
In investigating memory-beliefs, there are certain points which must be borne in mind. In the first place, everything constituting a memory-belief is happening now, not in that past time to which the belief is said to refer. It is not logically necessary to the existence of a memory-belief that the event remembered should have occurred, or even that the past should have existed at all. There is no logical impossibility in the hypothesis that the world sprang into being five minutes ago, exactly as it then was, with a population that "remembered" a wholly unreal past. There is no logically necessary connection between events at different times; therefore nothing that is happening now or will happen in the future can disprove the hypothesis that the world began five minutes ago. Hence the occurrences which are CALLED knowledge of the past are logically independent of the past; they are wholly analysable into present contents, which might, theoretically, be just what they are even if no past had existed.
For any natural number $k$, let $a_k = 3^k$. The smallest natural number $m$ for which \[ (a_1)^1 \times (a_2)^2 \times \dots \times (a_{20})^{20} \;<\; a_{21} \times a_{22} \times \dots \times a_{20+m} \] is: