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Where can i find a used stock and 3 shot clip for a old Revelation 312A bolt action 12 gauge shot gun?
Your Western Auto branded shotgun is a Mossberg Model 395. Magazines are available form gunpartscorp.com. Magazines and a synthetic stock are available from havlinsales.com. A word of caution- the price of a stock and a magazine will be close to the worth of your shotgun. These were durable and reliable guns, but do not have high values.
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How much is a Sammy Sosa bowman 1990 card worth?
1990 Bowman Sammy Sosa Rookie card number 312A 1990 Bowman Sammy Sosa Rookie card number 312 has a book value of about $3.00 in near/mint -mint condition. Professionally graded cards will sell for more. Condition is important.Common flaws with baseball cards include: rounded edges, creases, off centered, and faded color. Any or all flaws will devalue the card significantly.
What is the value of a 1990 Bowman Sammy Sosa rookie card number 312?
1990 Bowman Sammy Sosa rookie card number 312A 1990 Bowman Sammy Sosa rookie card number 312 has a book value of about $3.00 in Near Mint - Mint condition. Professionally graded cards will sell for more. Condition is important. Common flaws with baseball cards include: rounded edges, creases, off centered, and faded color. Any or all flaws will devalue the card significantly.
What is the value of a 1952 Topps Jackie Robinson card number 312?
1952 Topps Jackie Robinson card number 312A 1952 Topps Jackie Robinson card number 312 has a book value of about $2,200.00 in Near Mint condition and $550.00 - $1,110.00 in Very Good - Excellent condition. Professionally graded cards will sell for more. Condition is important.Common flaws with baseball cards include: rounded edges, creases, off centered, and faded color. Any or all flaws will devalue the card significantly.
Where do you find kingdom hearts Chain of Memories cheats gba gameshark or pro action replay?
Sora as Ally Replaces Goofy(Press R2 and walk into an new area) A1FG-JQNX-R2W67 BW5G-Y4T9-ZM1VG ZTGV-8K3U-HXC87 W4VC-GWP9-UUYM7 ZT7T-JYW8-JFQWG QC82-PEG6-EANRW W1PF-AQ44-KPD0J GCW3-6TP3-6ARJY AMBB-0G7W-ZZ01F 03AH-5PBC-9K2T7 Enable Code ND7F-A3U1-D47CH 4MCK-36A9-8RYGX E5ZY-T38R-2JBFJ 8M0B-C9KM-80Z6K x's Status / Move Palette is y's Status J4DF-36D1-86W12 AKK9-P42M-M6DGD MVGZ-7CW2-P21VF ZWGV-VY1W-9CEEZ FY7C-MWXP-685FJ BD85-AMDP-9JUNK WGKN-DP0Y-YEG9C UDX7-1HK7-TGTRD 7MCB-E9UM-MC8DQ O,/\,X PQKH-XGTK-Q0ZW8 N05X-X1EU-Z806H Y7TC-MKVC-7C3RH B22R-YF8B-36NFV Final Xemnas Relocation UYDE-1PX4-4R6BQ B5ZH-XK7H-13Y3D H6NP-1U2Z-HBVB5 KP6T-NCXB-TCZNH Sora with Valor Form model EEAH-XCUT-75YWQ JZ2T-MK7Z-NNUW5 DXEE-R03U-0DN71 Sora with Wisdom Form model 752Q-M5MH-P2D3T JZ2T-MK7Z-NNUW5 AXC4-XJ02-V0UBJ Sora with Master Form model CDBB-TD4N-0VUGU JZ2T-MK7Z-NNUW5 BUJV-UAFA-5Z6KU Sora with Final Form model DKHQ-6ZA5-G4N6Y JZ2T-MK7Z-NNUW5 97TT-XFWP-YY41W Sora with Anti Form model U01A-8927-E71HR JZ2T-MK7Z-NNUW5 M58K-PGTW-VAU4C Donald is replaced by Simba (Partner) 46QZ-H4K3-Y0TGM 9TZA-N23B-12J7F Goofy is replaced by Simba (Partner) Z8NB-7JGF-ZDU0T CPZY-1AQ4-UAQGY Donald is replaced by Axel (Ally) U3Y4-NBAB-PAFPT WT46-337T-1P6KQ Goofy is replaced by Axel (Ally) R95M-A7KT-BPU1K AYDA-49F1-R4EY4 Donald is replaced by Cloud (Boss) UTW0-M6KF-NJN7E 55ZB-F4CA-FZ1W5 Goofy is replaced by Cloud (Boss) 9D5U-3R99-K7ZVE FUH3-VBCH-H8KK4 Donald is replaced by Xemnas 1 (Boss) 554G-JZ85-W00F7 N9DB-JRJM-6MAHP Goofy is replaced by Xemnas 1 (Boss) V23H-7NXG-72Z3D 5HHE-PWC2-8KDRE Donald is replaced by Armor Xemnas (Boss) AAME-QJ0E-MJ366 AY21-8CTB-0Q190 Journal 100% Complete VTJT-Q3ZM-KGJUQ XV95-WEB6-AATP8 3T27-20DC-JXYZR Roxas (Ally!) replaces Donald D5VV-J92Y-G70J9 U3K3-YGP5-7UQ7W F3U1-UH5N-RXMH3 V849-309Z-QR1M3 N5E8-JC8J-35548 9END-WEUX-A65FX HJ4T-NV4X-RWHDJ DUTT-0BQ9-N5BNV 7T2F-5R7W-VNCFR TY0H-YADA-BHKJY All Abilities (Sora/Roxas) 3HEH-DTTV-NC8KW 1GA3-YJG0-HB5GW QPFA-NCEF-B9V03 XC7D-E3YU-KE30Q H8V2-RRU3-PMUP3 JZMJ-2A2Y-0WWBM BPHC-5YNF-XXGMA GRCM-87XV-J15XX 3BU5-HR60-9U91H VQ9N-9E61-R8TW6 9P32-DBPK-3GYNQ BK46-3K7Z-Q7DZB NCU0-FT7G-JXK1T 7VB2-YBCB-TQKAE R4VY-1HRU-K8RFG C542-50DQ-9A9NA 0QVF-HFUY-T3ECN 53QB-7TPZ-B0Z02 DBTX-312A-8MGYZ PGPY-1KEV-921UB VHH7-9313-281UQ CQ06-7NZC-R1QYV B1X3-9RJP-ZU7VX 54VY-RZZU-Q11G4 1TUE-X8FR-WG8HX 0RYQ-0AAK-EU69W VH7E-4EGH-NJ3WB QVGZ-4CA2-Q79V7 GBJT-KK2X-TYTK4 6JQR-M4QZ-YKRQU Seifer Replaces Donald JU4K-8BMK-KMVK0 JQZT-TWHD-8W8WB Setzer Replaces Donald DV68-KNX3-7JVKR N8C7-N5MJ-RFEE6 Dark Thorn Replaces Donald 0ZNG-3TBP-Q1B36 FMEM-Z9ZB-WXMGY Dark Thorn Replaces Goofy 99XM-UUDX-HFF0D 2MQ8-X09P-KXFDK Tifa(Ally) Replaces Goofy Y55K-TPPF-E59TX 7YFN-996X-KX9RB Tifa(Ally) Replaces Donald J6X1-TC85-E27ZU RJ46-T36X-DDWEJ Riku(Ally) Replaces Donald UT4X-7V97-T9T16 XZEH-UPHX-0YZ61 Mickey(Ally) Replaces Donald BP9C-CHW7-G0769 PC2H-V51K-6EQCK Auron(Ally) Replaces Goofy AK8Z-RYHU-REMRN QQ65-V5MM-KFCD3 Auron(Ally) Replaces Donald GKVW-98F9-7T3XQ B515-ZJRE-EMFJ1 Jack Sparrow(Ally) Replaces Goofy 4MQW-VR0H-9299N W8ZE-RB1U-R5Q02 Jack Sparrow(Ally) Replaces Donald YZXU-JD6G-Y6639 ABR2-TTRW-E4CEQ BGM is One Winged Angel W2W3-UX2E-CJB3W 8CQF-3BGH-2DEH5 1DQF-APHZ-96VB7 go to were nothing gathers(R2) 08MH-R13V-14WFZ JZYP-UVEJ-FD4ZT RUTA-G0JF-MA0CK Play as Riku 3HKE-DXXH-74T77 NQZH-BEP6-5EK9T 8QPE-TXMH-GYNAR 13MX-PG8W-6B33J H428-ZD7J-8HZD8 4JJ9-MWC9-1ADXV Q2F9-B2YK-NX78D UPTR-ZNY7-KW3DT UX42-MVM5-P4YB6 1NEW-WRDR-8MH15 J8GG-CY1D-DQFVM ZW2D-ZENC-UB680 Kingdom Key is space paranosis Kingdom key: J7KP-1ZHY-7031T JZ97-86QD-6WBQ5 AntiForm w/ Reaction Commands (hit revert) GVWF-PR2N-JXXPQ 7T2F-5R7W-VNCFR 4VKX-YEJG-T6UCV M92Z-FWGU-TMWHN GBVR-2Y27-R18D3 9RYT-EAPW-379RP R54G-WUFA-03KR8 Duel Wield Sora R2 (Valor Moveset) BYPQ-X1Q6-B3RB8 7XW7-NHHK-CUG1V WVH3-F9GA-UVN14 XK08-ZPRM-C8H07 0B0V-M270-28T9A ARVA-PR65-EQHAY EBGD-NJJV-0NPWH 03AH-5PBC-9K2T7 Final Xemnas Replaces Donald ZZ1N-T6KR-JXF6F 9UV1-V2UH-5N2MR Final Xemnas Replaces Goofy C9UN-6DJU-D8Z94 JQV3-FY04-2FNJG Drive Forms in Armor codes (drive form found in Donald's armor, attempt to unequip them until u hear that noise they have when u can't do something, u WILL fail in unequipping but that will activate the Drive Form.) can only have one active at a time. Final Form 5UMJ-10Q7-MC2QR 3PGM-2TQ4-3ZHJH Master Form 6J12-27T1-QQAYA WJB3-FDKB-KH36F Valor Form JR9B-5E3H-8FW9J 1J24-PQVD-VGK3W Wisdom Form JDH3-4V5J-49H7C 7PM3-FJQ2-9YHZ6 Anti-Form WQGR-68ZQ-1KC09 JFEY-1QF4-2Z9NA That's all i have
What are the rules of memory segmentation?
Memory addressing is the centerpiece of the memory management function of an operating system. Early systems had flat memory models in which each byte was numbered sequentially from zero. The address of any byte in memory was in effect just the ordinal number telling "which" byte it was, e.g., the seven hundred twenty-third or the forty-three thousand two hundred ninth. Programmers referred to each byte by its sequence number in their programs. These numbers are called "absolute" or "physical" addresses. Computers later became more complicated (in order to get more powerful). One change was that within programs, programmers could refer to memory locations (particular bytes) by other numbering systems than the physical one, and the operating systems and/or CPUs would automatically translate from one to the other.Vintage 1980 microcomputers used physical addressing, and confined themselves to using 4-digit hexadecimal numbers (which is the same thing as 16 bits) as addresses. The highest you can count with a 4-digit hexadecimal number is FFFF in hex, equivalent to 65535 in decimal. So no more than 65536 bytes or 64K of memory could be used. Even if you could have installed more, the computer could not have used it for lack of ability to refer to it.The IBM PC appeared in 1981 and was a fundamental redesign of the earlier microcomputer generation. The designers wanted to allow for 1MB of memory, or 16 times as much as the previous 64K limit. However for design reasons they did not wish to use numbers wider than 16 bits in their addressing system. So they overcame the limit by inventing a system of compound addresses. Each compound address contained 2 16-bit numbers, to be interpreted in a special way. These were the first "segmented addresses" in microcomputers. Coinciding with this was the appearance of a new CPU chip design with new registers to facilitate the new addressing method. (The CPU designers at Intel and the PC architects at IBM worked hand-in-glove designing each piece with the other in mind.)So what was this new addressing system, and the new way of interpreting the new-style addresses? Let me lead with an example in decimal. Forget hexadecimal, and computers, for a moment. In decimal we'll do the same thing that the 1981 PC architects did. Suppose till now we have been content to confine ourselves to counting using 2-digit numbers. Of course, that gave us the scope to count within the range from zero to ninety-nine. That has always been adequate. Ninety-nine is enough. It really has never occurred to us to count any higher.Now however, an ambitious engineer wants to do just that. He knows he can do it if he allows a third digit. That gets us beyond the 99 barrier alright, not only to 100 but all the way up to the unimaginably huge number 999. For design reasons though, the engineer chooses to avoid using 3-digit numbers. Instead he opts to invent a system of compound numbers, consisting of 2 ordinary 2-digit number and a special way of interpreting them.On the number line he will mark all numbers that are multiples of 10, starting with 0. Then he will use his first 2-digit number to identify a particular "deci-mark" on the number line. If his 2-digit number is 00 he's talking about the mark at 0. If it's 01, the mark at 10. If it's 02, the mark at 20,..., if it's 09, the mark at 90. If it's 10, the one at 100. If it's 11, the one at 110. If it's 25, he means the mark at 250. Since his 2-digit numbers go up to 99 before they run out of gas, he now has a technique of referring, as the limit of his reach, to the point at 990 on the number line. What he has sacrificed is the ability to refer to any of the "in-between" numbers, like 11 or 19 or 255. He has diluted his 2-digit number so it goes farther. He gained scope at the expense of precision. That's the purpose of the second 2-digit number: to supply restored precision.Say he wants to refer to the number 763. He could select, as his first 2-digit number, 76. Because of the special, new "times ten" method of interpretation, we know this refers to the number 760. So he constructs a second 2-digit number to get him the rest of the way from 760 to 763. And that number is of course 3, which we'll write 03 to make it 2 digits. His notation system calls for him to write:76:03when he wishes to talk about 763. He now has a way to talk about it, but has successfully avoided using 3-digit numbers. Note he could land on 763 several other ways. For example, by starting at 750 instead of 760, then advancing 13 instead of 3. Just as the 43 yard line on the gridiron is equivalently a 3 yard gain from the 40, a 13 yard gain from the 30, or a 23 yard gain from the 10. All, same thing. So our engineer could write any of the following to refer to 763:76:0375:1374:2373:3372:4371:5370:6369:7368:8367:93That's it. He can't let his first number go any lower than 67, because that would leave him short of 763 by more than 99, and the second number can only raise him 99 beyond his first one. You can make up the following rule for converting one of these compound addresses into a non-compound (i.e., regular 3-digit) one: to find the 3-digit linear address, take the left number of the compound address, shift it left one place (i.e., multiply it by 10), then add the right number.The PC architects did pretty much the same thing. Instead of starting with 2-digit decimal numbers that provide a range of up-to-99, they started with 4-digit hexadecimal numbers providing a range of up-to-65536. But they compounded their numbers just the same way. And they ended up with an expanded reach. Their new reach, instead of extending up to 999 (just about a thousand), extended up to 1048575 ( just about a megabyte). But the system was the same. Consider an address 8F11:312A. The interpretation of this compound address and resulting absolute address is:Note the above arithmetic is hexadecimal arithmetic, not decimal arithmetic. And note the result, 9223A, is much bigger than is FFFF, the previous counting ceiling. The two numbers have names. The left one is the segment address, and the right one is the offset address. Using this system to refer to memory locations is called memory segmentation. It's a way of making two 4-digit (hexadecimal) numbers do the work of one 5-digit number.This was the new style of addressing by IBM's 1981 PC architects. Meanwhile, Intel's CPU designers made their own contribution. They came out with a chip (the 8086) that featured some new registers called segment registers. Programmers would work with the two-part addresses by doing two things within their programs. When they wanted to use a certain address, they would first take the segment address half of it and write it into the segment register. Thereafter, they would forget about the segment and write only the offset addresses within their code. They could get away with leaving out an explicit segment in all their address references due to the way the CPU worked. It was designed to blend (add) with the programmer's offset addresses whatever number was sitting in the segment register. And to do it every time there was an address reference, automatically. The segment address wasn't really omitted from the code, just implicit.When you as a programmer put a number in a segment register you have in effect defined something called a "segment." This is a section of memory 64K bytes long. If the segment address is, for example, 2915, then the addresses in this segment start at 2915:0000 and go up to 2915:FFFF, which is the highest address in this particular segment. This range expressed in terms of absolute or physical addresses is from 29150 through 3914F. The relationship between a segment and the register which defines it is shown below.The addresses appearing in program code are the offset addresses. The programmer writes FFFB. But when the program runs, it is 3914B that is affected.Where can you put the segments in memory? Just about anywhere you want. They can occupy completely separate parts of memory, they can overlap, or two or more segments could even coincide. Because there are multiple segment registers, the CPU can keep track of, and a program can use, multiple segments at the same time. The old 8086 chip had 4 of these 16-bit segment registers: code segment, data segment, stack segment, extra segment. Once particular values are written into them, the positions of 4 64K-segments within the larger memory space are established. Three possible scenarios are shown below. But bear in mind a segment's location in memory can be changed in an instant. All it takes to shift the position of a segment is to simply put a new value into the corresponding segment register. Immediately, all explicit addresses appearing in the code (since they're offsets within the segment) map into a different set of physical addresses than they did before, by virtue of being differently complemented by the CPU.The current Pentium chip has 6 segment registers rather than 4. And the addresses are a little different. You saw that both the segment and offset elements of the 2-part addresses discussed above are 16-bit numbers. In the Pentium, while the segment registers are 16-bit, the offsets are 32-bit numbers. Consequently the Pentium works with much larger segments. It also has a more elaborate and indirect system of translating the addresses that appear in programs into the absolute physical addresses needed at runtime. But the principles are all the same.
