I'm writing and running software on Windows and Linux of the last five years, say, on machines of the last five years.
I believe the running processes will never get close to the amount of memory we have (we're typically using like 3GB out of 32GB) but I'm certain we'll be filling up the cache to overflowing.
I have a data structure modification which makes the data structure run a bit slower (that is, do quite a bit more pointer math) but reduces both the cache line count and page count (working set) of the application.
My understanding is that if processes' memory is being paged out to disk, reducing the page count and thus disk I/O is a huge win in terms of wall clock time and latency (e.g. to respond to network events, user events, timers, etc.) However with memory so cheap nowadays, I don't think processes using my data structure will ever page out of memory. So is there still an advantage in improving this? For example if I'm using 10,000 cache lines, does it matter whether they're spread over 157 4k pages (=643k) or 10,000 4k pages (=40MB)? Subquestion: even if you're nowhere near filling up RAM, are there cases a modern OS will page a running process out anyways? (I think Linux of the 90s might have done so to increase file caching, for instance.)
In contrast, I also can reduce cache lines and I suspect this will probably wall clock time quite a bit. Just to be clear on what I'm counting, I'm counting the number of 64-byte-aligned areas of memory that I'm touching at least one byte in as the total cache lines used by this structure. Example: if hypothetically I have 40,000 16 byte structures, a computer whose processes are constantly referring to more memory that it has L1 cache will probably run everything faster if those structures are packed into 10,000 64 byte cache lines instead of each straddling two cache lines apiece for 80,000 cache lines?
The general recommendation is to minimize the number of cache lines and virtual pages that exhibit high temporal locality on the same core during the same time interval of the lifetime of a given application.
When the total number of needed physical pages is about to exceed the capacity of main memory, the OS will attempt to free up some physical memory by paging out some of the resident pages to secondary storage. This situation may result in major page faults, which can significantly impact performance. Even if you know with certainty that the system will not reach that point, there are other performance issues that may occur when unnecessarily using more virtual pages (i.e., there is wasted space in the used pages).
On Intel and AMD processors, page table entries and other paging structures are cached in hardware caches in the memory management unit to efficiently translate virtual addresses to physical addresses. These include the L1 and L2 TLBs. On an L2 TLB miss, a hardware component called the page walker is engaged to peform the required address translation. More pages means more misses. On pre-Broadwell1 and pre-Zen microarchitectures, there can only be one outstanding page walk at any time. On later microarchitectures, there can only be two. In addition, on Intel Ivy Bridge and later, it may be more difficult for the TLB prefetcher to keep up with the misses.
On Intel and AMD processors, the L1D and L2 caches are designed so that all cache lines within the same 4K page are guaranteed to be mapped to different cache sets. So if all of the cache lines of a page are used, in contest to, for example, spreading out the cache lines in 10 different pages, conflict misses in these cache levels may be reduced. That said, on all AMD processors and on Intel pre-Haswell microarchitectures, bank conflicts are more likely to occur when accesses are more spread across cache sets.
On Intel and AMD processors, hardware data prefetchers don't work across 4K boundaries. An access pattern that could be detected by one or more prefetchers but has the accesses spread out across many pages would benefit less from hardware prefetching.
On Windows/Intel, the accessed bits of the page table entries of all present pages are reset every second by the working set manager. So when accesses are unnecessarily spread out in the virtual address space, the number of page walks that require microcode assists (to set the accessed bit) per memory access may become larger.
The same applies to minor page faults as well (on Intel and AMD). Both Windows and Linux use demand paging, i.e., an allocated virtual page is only mapped to a physical page on demand. When a virtual page that is not yet mapped to a physical page is accessed, a minor page fault occurs. Just like with the accessed bit, the number of minor page faults per access may be larger.
On Intel processors, with more pages accessed, it becomes more likely for nearby accesses on the same logical core to 4K-alias. For more information on 4K aliasing, see: L1 memory bandwidth: 50% drop in efficiency using addresses which differ by 4096+64 bytes.
There are probably other potential issues.
Subquestion: even if you're nowhere near filling up RAM, are there
cases a modern OS will page a running process out anyways? (I think
Linux of the 90s might have done so to increase file caching, for
instance.)
On both Windows and Linux, there is a maximum working set size limit on each process. On Linux, this is called RLIMIT_RSS and is not enforced. On Windows, this limit can be either soft (the default) or hard. The limit is only enforced if it is hard (which can be specified by calling the SetProcessWorkingSetSizeEx function and passing the QUOTA_LIMITS_HARDWS_MIN_ENABLE flag). When a process reaches its hard working set limit, further memory allocation requests will be satisfied by paging out some of its pages to the page file, even if free physical memory is available.
I don't know about Linux of the 90s.
Footnotes:
(1) The Intel optimization manual mentions in Section 2.2.3 that Skylake can do two page walks in parallel compared to one in Haswell and earlier microarchitectures. To my knowledge, the manual does not clearly mention whether Broadwell can do one or two page walks in parallel. However, according to slide 10 of these Intel slides (entitled "Intel Xeon Processor D: The First Xeon processor optimized for dense solutions"), Xeon Broadwell supports two page walks. I think this also applies to all Broadwell models.
I just want to clarify the concept and could find detail enough answers which can throw some light upon how everything actually works out in the hardware. Please provide any relevant details.
In case of VIPT caches, the memory request is sent in parallel to both the TLB and the Cache.
From the TLB we get the traslated physical address.
From the cache indexing we get a list of tags (e.g. from all the cache lines belonging to a set).
Then the translated TLB address is matched with the list of tags to find a candidate.
My question is where is this check performed ?
In Cache ?
If not in Cache, where else ?
If the check is performed in Cache, then
is there a side-band connection from TLB to the Cache module to get the
translated physical address needed for comparison with the tag addresses?
Can somebody please throw some light on "actually" how this is generally implemented and the connection between Cache module & the TLB(MMU) module ?
I know this dependents on the specific architecture and implementation.
But, what is the implementation which you know when there is VIPT cache ?
Thanks.
At this level of detail, you have to break "the cache" and "the TLB" down into their component parts. They're very tightly interconnected in a design that uses the VIPT speed hack of translating in parallel with tag fetch (i.e. taking advantage of the index bits all being below the page offset and thus being translated "for free". Related: Why is the size of L1 cache smaller than that of the L2 cache in most of the processors?)
The L1dTLB itself is a small/fast Content addressable memory with (for example) 64 entries and 4-way set associative (Intel Skylake). Hugepages are often handled with a second (and 3rd) array checked in parallel, e.g. 32-entry 4-way for 2M pages, and for 1G pages: 4-entry fully (4-way) associative.
But for now, simplify your mental model and forget about hugepages.
The L1dTLB is a single CAM, and checking it is a single lookup operation.
"The cache" consists of at least these parts:
the SRAM array that stores the tags + data in sets
control logic to fetch a set of data+tags based on the index bits. (High-performance L1d caches typically fetch data for all ways of the set in parallel with tags, to reduce hit latency vs. waiting until the right tag is selected like you would with larger more highly associative caches.)
comparators to check the tags against a translated address, and select the right data if one of them matches, or trigger miss-handling. (And on hit, update the LRU bits to mark this way as Most Recently Used). For a diagram of the basics for a 2-way associative cache without a TLB, see https://courses.cs.washington.edu/courses/cse378/09wi/lectures/lec16.pdf#page=17. The = inside a circle is the comparator: producing a boolean true output if the tag-width inputs are equal.
The L1dTLB is not really separate from the L1D cache. I don't actually design hardware, but I think a load execution unit in a modern high-performance design works something like this:
AGU generates an address from register(s) + offset.
(Fun fact: Sandybridge-family optimistically shortcuts this process for simple addressing mode: [reg + 0-2047] has 1c lower load-use latency than other addressing modes, if the reg value is in the same 4k page as reg+disp. Is there a penalty when base+offset is in a different page than the base?)
The index bits come from the offset-within-page part of the address, so they don't need translating from virtual to physical. Or translation is a no-op. This VIPT speed with the non-aliasing of a PIPT cache works as long as L1_size / associativity <= page_size. e.g. 32kiB / 8-way = 4k pages.
The index bits select a set. Tags+data are fetched in parallel for all ways of that set. (This costs power to save latency, and is probably only worth it for L1. Higher-associativity (more ways per set) L3 caches definitely not)
The high bits of the address are looked up in the L1dTLB CAM array.
The tag comparator receives the translated physical-address tag and the fetched tags from that set.
If there's a tag match, the cache extracts the right bytes from the data for the way that matched (using the offset-within-line low bits of the address, and the operand-size).
Or instead of fetching the full 64-byte line, it could have used the offset bits earlier to fetch just one (aligned) word from each way. CPUs without efficient unaligned loads are certainly designed this way. I don't know if this is worth doing to save power for simple aligned loads on a CPU which supports unaligned loads.
But modern Intel CPUs (P6 and later) have no penalty for unaligned load uops, even for 32-byte vectors, as long as they don't cross a cache-line boundary. Byte-granularity indexing for 8 ways in parallel probably costs more than just fetching the whole 8 x 64 bytes and setting up the muxing of the output while the fetch+TLB is happening, based on offset-within-line, operand-size, and special attributes like zero- or sign-extension, or broadcast-load. So once the tag-compare is done, the 64 bytes of data from the selected way might just go into an already-configured mux network that grabs the right bytes and broadcasts or sign-extends.
AVX512 CPUs can even do 64-byte full-line loads.
If there's no match in the L1dTLB CAM, the whole cache fetch operation can't continue. I'm not sure if / how CPUs manage to pipeline this so other loads can keep executing while the TLB-miss is resolved. That process involves checking the L2TLB (Skylake: unified 1536 entry 12-way for 4k and 2M, 16-entry for 1G), and if that fails then with a page-walk.
I assume that a TLB miss results in the tag+data fetch being thrown away. They'll be re-fetched once the needed translation is found. There's nowhere to keep them while other loads are running.
At the simplest, it could just re-run the whole operation (including fetching the translation from L1dTLB) when the translation is ready, but it could lower the latency for L2TLB hits by short-cutting the process and using the translation directly instead of putting it into L1dTLB and getting it back out again.
Obviously that requires that the dTLB and L1D are really designed together and tightly integrated. Since they only need to talk to each other, this makes sense. Hardware page walks fetch data through the L1D cache. (Page tables always have known physical addresses to avoid a catch 22 / chicken-egg problem).
is there a side-band connection from TLB to the Cache?
I wouldn't call it a side-band connection. The L1D cache is the only thing that uses the L1dTLB. Similarly, L1iTLB is used only by the L1I cache.
If there's a 2nd-level TLB, it's usually unified, so both the L1iTLB and L1dTLB check it if they miss. Just like split L1I and L1D caches usually check a unified L2 cache if they miss.
Outer caches (L2, L3) are pretty universally PIPT. Translation happens during the L1 check, so physical addresses can be sent to other caches.
I am trying to understand the whole structure and concepts about caching. As we use TLB for fast mapping virtual addresses to physical addresses, in case if we use virtually-indexed, physically-tagged L1 cache, can one overlap the virtual address translation with the L1 cache access?
Yes, that's the whole point of a VIPT cache.
Since the virtual addresses and physical one match over the lower bits (the page offset is the same), you don't need to translate them. Most VIPT caches are built around this (note that this limits the number of sets you can use, but you can grow their associativity instead), so you can use the lower bits to do a lookup in that cache even before you found the translation in the TLB.
This is critical because the TLB lookup itself takes time, and the L1 caches are usually designed to provide as much BW and low latency as possible to avoid stalling the often much-faster execution.
If you miss the TLB and suffer an even greater latency (either some level2 TLB or, god forbid, a page walk), it's less critical since you can't really do anything with the cache lookup until you compare the tag, but the few cycles you did save in the TLB hit + cache hit case should be the common case on many applications, so that's usually considered worthy to optimize and align the pipelines for.
From a previous question on this forum, I learned that in most of the memory systems, L1 cache is a subset of the L2 cache means any entry removed from L2 is also removed from L1.
So now my question is how do I determine a corresponding entry in L1 cache for an entry in the L2 cache. The only information stored in the L2 entry is the tag information. Based on this tag information, if I re-create the addr it may span multiple lines in the L1 cache if the line-sizes of L1 and L2 cache are not same.
Does the architecture really bother about flushing both the lines or it just maintains L1 and L2 cache with the same line-size.
I understand that this is a policy decision but I want to know the commonly used technique.
Cache-Lines size is (typically) 64 bytes.
Moreover, take a look at this very interesting article about processors caches:
Gallery of Processor Cache Effects
You will find the following chapters:
Memory accesses and performance
Impact of cache lines
L1 and L2 cache sizes
Instruction-level parallelism
Cache associativity
False cache line sharing
Hardware complexities
In core i7 the line sizes in L1 , L2 and L3 are the same: that is 64 Bytes.
I guess this simplifies maintaining the inclusive property, and coherence.
See page 10 of: https://www.aristeia.com/TalkNotes/ACCU2011_CPUCaches.pdf
The most common technique of handling cache block size in a strictly inclusive cache hierarchy is to use the same size cache blocks for all levels of cache for which the inclusion property is enforced. This results in greater tag overhead than if the higher level cache used larger blocks, which not only uses chip area but can also increase latency since higher level caches generally use phased access (where tags are checked before the data portion is accessed). However, it also simplifies the design somewhat and reduces the wasted capacity from unused portions of the data. It does not take a large fraction of unused 64-byte chunks in 128-byte cache blocks to compensate for the area penalty of an extra 32-bit tag. In addition, the larger cache block effect of exploiting broader spatial locality can be provided by relatively simple prefetching, which has the advantages that no capacity is left unused if the nearby chunk is not loaded (to conserve memory bandwidth or reduce latency on a conflicting memory read) and that the adjacency prefetching need not be limited to a larger aligned chunk.
A less common technique divides the cache block into sectors. Having the sector size the same as the block size for lower level caches avoids the problem of excess back-invalidation since each sector in the higher level cache has its own valid bit. (Providing all the coherence state metadata for each sector rather than just validity can avoid excessive writeback bandwidth use when at least one sector in a block is not dirty/modified and some coherence overhead [e.g., if one sector is in shared state and another is in the exclusive state, a write to the sector in the exclusive state could involve no coherence traffic—if snoopy rather than directory coherence is used].)
The area savings from sectored cache blocks were especially significant when tags were on the processor chip but the data was off-chip. Obviously, if the data storage takes area comparable to the size of the processor chip (which is not unreasonable), then 32-bit tags with 64-byte blocks would take roughly a 16th (~6%) of the processor area while 128-byte blocks would take half as much. (IBM's POWER6+, introduced in 2009, is perhaps the most recent processor to use on-processor-chip tags and off-processor data. Storing data in higher-density embedded DRAM and tags in lower-density SRAM, as IBM did, exaggerates this effect.)
It should be noted that Intel uses "cache line" to refer to the smaller unit and "cache sector" for the larger unit. (This is one reason why I used "cache block" in my explanation.) Using Intel's terminology it would be very unusual for cache lines to vary in size among levels of cache regardless of whether the levels were strictly inclusive, strictly exclusive, or used some other inclusion policy.
(Strict exclusion typically uses the higher level cache as a victim cache where evictions from the lower level cache are inserted into the higher level cache. Obviously, if the block sizes were different and sectoring was not used, then an eviction would require the rest of the larger block to be read from somewhere and invalidated if present in the lower level cache. [Theoretically, strict exclusion could be used with inflexible cache bypassing where an L1 eviction would bypass L2 and go to L3 and L1/L2 cache misses would only be allocated to either L1 or L2, bypassing L1 for certain accesses. The closest to this being implemented that I am aware of is Itanium's bypassing of L1 for floating-point accesses; however, if I recall correctly, the L2 was inclusive of L1.])
Typically, in one access to the main memory 64 bytes of data and 8 bytes of parity/ECC (I don't remember exactly which) is accessed. And it is rather complicated to maintain different cache line sizes at the various memory levels. You have to note that cache line size would be more correlated to the word alignment size on that architecture than anything else. Based on that, a cache line size is highly unlikely to be different from memory access size. Now, the parity bits are for the use of the memory controller - so cache line size typically is 64 bytes. The processor really controls very little beyond the registers. Everything else going on in the computer is more about getting hardware in to optimize CPU performance. In that sense also, it really would not make any sense to import extra complexity by making cache line sizes different at different levels of memory.
Why is the size of L1 cache smaller than that of the L2 cache in most of the processors ?
L1 is very tightly coupled to the CPU core, and is accessed on every memory access (very frequent). Thus, it needs to return the data really fast (usually within on clock cycle). Latency and throughput (bandwidth) are both performance-critical for L1 data cache. (e.g. four cycle latency, and supporting two reads and one write by the CPU core every clock cycle). It needs lots of read/write ports to support this high access bandwidth. Building a large cache with these properties is impossible. Thus, designers keep it small, e.g. 32KB in most processors today.
L2 is accessed only on L1 misses, so accesses are less frequent (usually 1/20th of the L1). Thus, L2 can have higher latency (e.g. from 10 to 20 cycles) and have fewer ports. This allows designers to make it bigger.
L1 and L2 play very different roles. If L1 is made bigger, it will increase L1 access latency which will drastically reduce performance because it will make all dependent loads slower and harder for out-of-order execution to hide. L1 size is barely debatable.
If we removed L2, L1 misses will have to go to the next level, say memory. This means that a lot of access will be going to memory which would imply we need more memory bandwidth, which is already a bottleneck. Thus, keeping the L2 around is favorable.
Experts often refer to L1 as a latency filter (as it makes the common case of L1 hits faster) and L2 as a bandwidth filter as it reduces memory bandwidth usage.
Note: I have assumed a 2-level cache hierarchy in my argument to make it simpler. In many of today's multicore chips, there's an L3 cache shared between all the cores, while each core has its own private L1 and maybe L2. In these chips, the shared last-level cache (L3) plays the role of memory bandwidth filter. L2 plays the role of on-chip bandwidth filter, i.e. it reduces access to the on-chip interconnect and the L3. This allows designers to use a lower-bandwidth interconnect like a ring, and a slow single-port L3, which allows them to make L3 bigger.
Perhaps worth mentioning that the number of ports is a very important design point because it affects how much chip area the cache consumes. Ports add wires to the cache which consumes a lot of chip area and power.
There are different reasons for that.
L2 exists in the system to speedup the case where there is a L1 cache miss. If the size of L1 was the same or bigger than the size of L2, then L2 could not accomodate for more cache lines than L1, and would not be able to deal with L1 cache misses. From the design/cost perspective, L1 cache is bound to the processor and faster than L2. The whole idea of caches is that you speed up access to the slower hardware by adding intermediate hardware that is more performing (and expensive) than the slowest hardware and yet cheaper than the faster hardware you have. Even if you decided to double the L1 cache, you would also increment L2, to speedup L1-cache misses.
So why is there L2 cache at all? Well, L1 cache is usually more performant and expensive to build, and it is bound to a single core. This means that increasing the L1 size by a fixed quantity will have that cost multiplied by 4 in a dual core processor, or by 8 in a quad core. L2 is usually shared by different cores --depending on the architecture it can be shared across a couple or all cores in the processor, so the cost of increasing L2 would be smaller even if the price of L1 and L2 were the same --which it is not.
#Aater's answer explains some of the basics. I'll add some more details + an examples of the real cache organization on Intel Haswell and AMD Piledriver, with latencies and other properties, not just size.
For some details on IvyBridge, see my answer on "How can cache be that fast?", with some discussion of the overall load-use latency including address-calculation time, and widths of the data busses between different levels of cache.
L1 needs to be very fast (latency and throughput), even if that means a limited hit-rate. L1d also needs to support single-byte stores on almost all architectures, and (in some designs) unaligned accesses. This makes it hard to use ECC (error correction codes) to protect the data, and in fact some L1d designs (Intel) just use parity, with better ECC only in outer levels of cache (L2/L3) where the ECC can be done on larger chunks for lower overhead.
It's impossible to design a single level of cache that could provide the low average request latency (averaged over all hits and misses) of a modern multi-level cache. Since modern systems have multiple very hungry cores all sharing a connection to the same relatively-high latency DRAM, this is essential.
Every core needs its own private L1 for speed, but at least the last level of cache is typically shared, so a multi-threaded program that reads the same data from multiple threads doesn't have to go to DRAM for it on each core. (And to act as a backstop for data written by one core and read by another). This requires at least two levels of cache for a sane multi-core system, and is part of the motivation for more than 2 levels in current designs. Modern multi-core x86 CPUs have a fast 2-level cache in each core, and a larger slower cache shared by all cores.
L1 hit-rate is still very important, so L1 caches are not as small / simple / fast as they could be, because that would reduce hit rates. Achieving the same overall performance would thus require higher levels of cache to be faster. If higher levels handle more traffic, their latency is a bigger component of the average latency, and they bottleneck on their throughput more often (or need higher throughput).
High throughput often means being able to handle multiple reads and writes every cycle, i.e. multiple ports. This takes more area and power for the same capacity as a lower-throughput cache, so that's another reason for L1 to stay small.
L1 also uses speed tricks that wouldn't work if it was larger. i.e. most designs use Virtually-Indexed, Physically Tagged (VIPT) L1, but with all the index bits coming from below the page offset so they behave like PIPT (because the low bits of a virtual address are the same as in the physical address). This avoids synonyms / homonyms (false hits or the same data being in the cache twice, and see Paul Clayton's detailed answer on the linked question), but still lets part of the hit/miss check happen in parallel with the TLB lookup. A VIVT cache doesn't have to wait for the TLB, but it has to be invalidated on every change to the page tables.
On x86 (which uses 4kiB virtual memory pages), 32kiB 8-way associative L1 caches are common in modern designs. The 8 tags can be fetched based on the low 12 bits of the virtual address, because those bits are the same in virtual and physical addresses (they're below the page offset for 4kiB pages). This speed-hack for L1 caches only works if they're small enough and associative enough that the index doesn't depend on the TLB result. 32kiB / 64B lines / 8-way associativity = 64 (2^6) sets. So the lowest 6 bits of an address select bytes within a line, and the next 6 bits index a set of 8 tags. This set of 8 tags is fetched in parallel with the TLB lookup, so the tags can be checked in parallel against the physical-page selection bits of the TLB result to determine which (if any) of the 8 ways of the cache hold the data. (Minimum associativity for a PIPT L1 cache to also be VIPT, accessing a set without translating the index to physical)
Making a larger L1 cache would mean it had to either wait for the TLB result before it could even start fetching tags and loading them into the parallel comparators, or it would have to increase in associativity to keep log2(sets) + log2(line_size) <= 12. (More associativity means more ways per set => fewer total sets = fewer index bits). So e.g. a 64kiB cache would need to be 16-way associative: still 64 sets, but each set has twice as many ways. This makes increasing L1 size beyond the current size prohibitively expensive in terms of power, and probably even latency.
Spending more of your power budget on L1D cache logic would leave less power available for out-of-order execution, decoding, and of course L2 cache and so on. Getting the whole core to run at 4GHz and sustain ~4 instructions per clock (on high-ILP code) without melting requires a balanced design. See this article: Modern Microprocessors: A 90-Minute Guide!.
The larger a cache is, the more you lose by flushing it, so a large VIVT L1 cache would be worse than the current VIPT-that-works-like-PIPT. And a larger but higher-latency L1D would probably also be worse.
According to #PaulClayton, L1 caches often fetch all the data in a set in parallel with the tags, so it's there ready to be selected once the right tag is detected. The power cost of doing this scales with associativity, so a large highly-associative L1 would be really bad for power-use as well as die-area (and latency). (Compared to L2 and L3, it wouldn't be a lot of area, but physical proximity is important for latency. Speed-of-light propagation delays matter when clock cycles are 1/4 of a nanosecond.)
Slower caches (like L3) can run at a lower voltage / clock speed to make less heat. They can even use different arrangements of transistors for each storage cell, to make memory that's more optimized for power than for high speed.
There are a lot of power-use related reasons for multi-level caches. Power / heat is one of the most important constraints in modern CPU design, because cooling a tiny chip is hard. Everything is a tradeoff between speed and power (and/or die area). Also, many CPUs are powered by batteries or are in data-centres that need extra cooling.
L1 is almost always split into separate instruction and data caches. Instead of an extra read port in a unified L1 to support code-fetch, we can have a separate L1I cache tied to a separate I-TLB. (Modern CPUs often have an L2-TLB, which is a second level of cache for translations that's shared by the L1 I-TLB and D-TLB, NOT a TLB used by the regular L2 cache). This gives us 64kiB total of L1 cache, statically partitioned into code and data caches, for much cheaper (and probably lower latency) than a monster 64k L1 unified cache with the same total throughput. Since there is usually very little overlap between code and data, this is a big win.
L1I can be placed physically close to the code-fetch logic, while L1D can be physically close to the load/store units. Speed-of-light transmission-line delays are a big deal when a clock cycle lasts only 1/3rd of a nanosecond. Routing the wiring is also a big deal: e.g. Intel Broadwell has 13 layers of copper above the silicon.
Split L1 helps a lot with speed, but unified L2 is the best choice.
Some workloads have very small code but touch lots of data. It makes sense for higher-level caches to be unified to adapt to different workloads, instead of statically partitioning into code vs. data. (e.g. almost all of L2 will be caching data, not code, while running a big matrix multiply, vs. having a lot of code hot while running a bloated C++ program, or even an efficient implementation of a complicated algorithm (e.g. running gcc)). Code can be copied around as data, not always just loaded from disk into memory with DMA.
Caches also need logic to track outstanding misses (since out-of-order execution means that new requests can keep being generated before the first miss is resolved). Having many misses outstanding means you overlap the latency of the misses, achieving higher throughput. Duplicating the logic and/or statically partitioning between code and data in L2 would not be good.
Larger lower-traffic caches are also a good place to put pre-fetching logic. Hardware pre-fetching enables good performance for things like looping over an array without every piece of code needing software-prefetch instructions. (SW prefetch was important for a while, but HW prefetchers are smarter than they used to be, so that advice in Ulrich Drepper's otherwise excellent What Every Programmer Should Know About Memory is out-of-date for many use cases.)
Low-traffic higher level caches can afford the latency to do clever things like use an adaptive replacement policy instead of the usual LRU. Intel IvyBridge and later CPUs do this, to resist access patterns that get no cache hits for a working set just slightly too large to fit in cache. (e.g. looping over some data in the same direction twice means it probably gets evicted just before it would be reused.)
A real example: Intel Haswell. Sources: David Kanter's microarchitecture analysis and Agner Fog's testing results (microarch pdf). See also Intel's optimization manuals (links in the x86 tag wiki).
Also, I wrote up a separate answer on: Which cache mapping technique is used in intel core i7 processor?
Modern Intel designs use a large inclusive L3 cache shared by all cores as a backstop for cache-coherence traffic. It's physically distributed between the cores, with 2048 sets * 16-way (2MiB) per core (with an adaptive replacement policy in IvyBridge and later).
The lower levels of cache are per-core.
L1: per-core 32kiB each instruction and data (split), 8-way associative. Latency = 4 cycles. At least 2 read ports + 1 write port. (Maybe even more ports to handle traffic between L1 and L2, or maybe receiving a cache line from L2 conflicts with retiring a store.) Can track 10 outstanding cache misses (10 fill buffers).
L2: unified per-core 256kiB, 8-way associative. Latency = 11 or 12 cycles. Read bandwidth: 64 bytes / cycle. The main prefetching logic prefetches into L2. Can track 16 outstanding misses. Can supply 64B per cycle to the L1I or L1D. Actual port counts unknown.
L3: unified, shared (by all cores) 8MiB (for a quad-core i7). Inclusive (of all the L2 and L1 per-core caches). 12 or 16 way associative. Latency = 34 cycles. Acts as a backstop for cache-coherency, so modified shared data doesn't have to go out to main memory and back.
Another real example: AMD Piledriver: (e.g. Opteron and desktop FX CPUs.) Cache-line size is still 64B, like Intel and AMD have used for several years now. Text mostly copied from Agner Fog's microarch pdf, with additional info from some slides I found, and more details on the write-through L1 + 4k write-combining cache on Agner's blog, with a comment that only L1 is WT, not L2.
L1I: 64 kB, 2-way, shared between a pair of cores (AMD's version of SMD has more static partitioning than Hyperthreading, and they call each one a core. Each pair shares a vector / FPU unit, and other pipeline resources.)
L1D: 16 kB, 4-way, per core. Latency = 3-4 c. (Notice that all 12 bits below the page offset are still used for index, so the usual VIPT trick works.) (throughput: two operations per clock, up to one of them being a store). Policy = Write-Through, with a 4k write-combining cache.
L2: 2 MB, 16-way, shared between two cores. Latency = 20 clocks. Read throughput 1 per 4 clock. Write throughput 1 per 12 clock.
L3: 0 - 8 MB, 64-way, shared between all cores. Latency = 87 clock. Read throughput 1 per 15 clock. Write throughput 1 per 21 clock
Agner Fog reports that with both cores of a pair active, L1 throughput is lower than when the other half of a pair is idle. It's not known what's going on, since the L1 caches are supposed to be separate for each core.
The other answers here give specific and technical reasons why L1 and L2 are sized as they are, and while many of them are motivating considerations for particular architectures, they aren't really necessary: the underlying architectural pressure leading to increasing (private) cache sizes as you move away from the core is fairly universal and is the same as the reasoning for multiple caches in the first place.
The three basic facts are:
The memory accesses for most applications exhibit a high degree of temporal locality, with a non-uniform distribution.
Across a large variety of process and designs, cache size and cache speed (latency and throughput) can be traded off against each other1.
Each distinct level of cache involves incremental design and performance cost.
So at a basic level, you might be able to say double the size of the cache, but incur a latency penalty of 1.4 compared to the smaller cache.
So it becomes an optimization problem: how many caches should you have and how large should they be? If memory access was totally uniform within the working set size, you'd probably end up with a single fairly large cache, or no cache at all. However, access is strongly non-uniform, so a small-and-fast cache can capture a large number of accesses, disproportionate to it's size.
If fact 2 didn't exist, you'd just create a very big, very fast L1 cache within the other constraints of your chip and not need any other cache levels.
If fact 3 didn't exist, you'd end up with a huge number of fine-grained "caches", faster and small at the center, and slower and larger outside, or perhaps a single cache with variable access times: faster for the parts closest to the core. In practice, rule 3 means that each level of cache has an additional cost, so you usually end up with a few quantized levels of cache2.
Other Constraints
This gives a basic framework to understand cache count and cache sizing decisions, but there are secondary factors at work as well. For example, Intel x86 has 4K page sizes and their L1 caches use a VIPT architecture. VIPT means that the size of the cache divided by the number of ways cannot be larger3 than 4 KiB. So an 8-way L1 cache as used on the half dozen Intel designs can be at most 4 KiB * 8 = 32 KiB. It is probably no coincidence that that's exactly the size of the L1 cache on those designs! If it weren't for this constraint, it is entirely possible you'd have seen lower-associativity and/or larger L1 caches (e.g., 64 KiB, 4-way).
1 Of course, there are other factors involved in the tradeoff as well, such as area and power, but holding those factors constant the size-speed tradeoff applies, and even if not held constant the basic behavior is the same.
2 In addition to this pressure, there is a scheduling benefit to known-latency caches, like most L1 designs: and out-of-order scheduler can optimistically submit operations that depend on a memory load on the cycle that the L1 cache would return, reading the result off the bypass network. This reduces contention and perhaps shaves a cycle of latency off the critical path. This puts some pressure on the innermost cache level to have uniform/predictable latency and probably results in fewer cache levels.
3 In principle, you can use VIPT caches without this restriction, but only by requiring OS support (e.g., page coloring) or with other constraints. The x86 arch hasn't done that and probably can't start now.
For those interested in this type of questions, my university recommends Computer Architecture: A Quantitative Approach and Computer Organization and Design: The Hardware/Software Interface. Of course, if you don't have time for this, a quick overview is available on Wikipedia.
I think the main reason for this is, that L1-Cache is faster and so it's more expensive.
https://en.wikichip.org/wiki/amd/microarchitectures/zen#Die
Compare the size of the L1, L2, and L3 caches physical size for an AMD Zen core, for example. The density increases dramatically with the cache level.
logically, the question answers itself.
If L1 were bigger than L2 (combined), then there would be no need of L2 Cache.
Why would you store your stuff on tape-drive if you can store all of it on HDD ?