Unlock the Thrill of Basketball: SLB Great Britain
Immerse yourself in the fast-paced world of basketball with our exclusive coverage of SLB Great Britain. Experience the excitement of fresh matches updated daily, coupled with expert betting predictions to elevate your game. Whether you're a seasoned enthusiast or new to the sport, our platform offers comprehensive insights and analyses tailored for every fan. Stay ahead with our detailed match previews, player statistics, and strategic betting tips. Dive into the dynamic realm of basketball where every dribble and dunk is an opportunity to discover new strategies and insights.
Why Choose Our Expert Betting Predictions?
Our expert betting predictions are crafted by seasoned analysts who delve deep into team dynamics, player performances, and historical data. We provide you with a strategic edge by offering:
- Detailed team analyses
- Player performance reviews
- Historical match outcomes
- Insights into tactical approaches
Our predictions are not just numbers; they are insights that empower you to make informed decisions. Trust our expertise to guide your betting strategies and enhance your experience.
Stay Updated with Daily Match Updates
In the fast-paced world of basketball, staying updated is crucial. Our platform ensures you never miss a beat with daily updates on all SLB Great Britain matches. Here's what you can expect:
- Real-time match scores
- Instant highlights and key moments
- Comprehensive post-match analyses
- Exclusive interviews and behind-the-scenes content
Whether you're catching up on the action or following live, our updates provide a complete picture of every game.
Expert Insights: Understanding Team Strategies
Understanding the strategies behind each team's play can significantly enhance your appreciation of the game. Our experts break down complex tactics into easy-to-understand insights, covering:
- Offensive and defensive formations
- Key player roles and responsibilities
- In-game adjustments and their impacts
- Coaching philosophies and their execution on the court
Gain a deeper understanding of how teams approach each match and what it means for their chances of success.
Betting Strategies: Maximizing Your Odds
Betting on basketball can be both thrilling and rewarding if approached with the right strategies. Our platform offers:
- Tips on identifying value bets
- Guidance on managing your bankroll effectively
- Advice on diversifying your betting portfolio
- Insights into market trends and fluctuations
Enhance your betting acumen with our expert advice, designed to help you make smarter, more calculated bets.
Dive Deep into Player Performances
Players are the heart of any basketball team, and understanding their performances is key to predicting match outcomes. Explore detailed player profiles featuring:
- In-depth statistical analyses
- Performance trends over recent games
- Situational performance reviews (e.g., clutch moments)
- Potential impact on upcoming matches
Stay informed about which players to watch and how they might influence the game's dynamics.
The Evolution of SLB Great Britain Basketball
The landscape of basketball in Great Britain has seen significant evolution over the years. Discover how SLB Great Britain has shaped this journey through:
- A historical overview of key milestones
- Analyzing shifts in team compositions and strategies
- The impact of international influences on local talent development
- Future prospects for growth and innovation in British basketball
Understand the rich history and promising future of basketball in Great Britain.
Navigating Betting Markets: A Comprehensive Guide
Betting markets can be complex, but our comprehensive guide simplifies them for you. Learn about:
- Different types of bets available (e.g., moneyline, spread, over/under)
- How to interpret odds and their implications for betting outcomes
- Tips for navigating fluctuating markets during live matches
- Ethical considerations in sports betting
kkjod/ocaml-compiler<|file_sep|>/compiler/parser.mly
%{
open Ast
%}
%token LPAREN RPAREN LBRACKET RBRACKET LBRACE RBRACE SEMICOLON COMMA DOT AT EOF
%token PLUS MINUS TIMES DIVIDE AND OR NOT EQ LEQ LT NEQ GEQ GT ASSIGN
%token IF THEN ELSE WHILE DO FOR TO IN LET IN END FUN ARROW MATCH WITH COLON TYPE OF INT BOOL STRING UNIT ARRAY LIST
%token IDENTIFIER
%left OR.
%left AND.
%right EQ NEQ LEQ LT GEQ GT.
%left PLUS MINUS.
%left TIMES DIVIDE.
/*
* You may add more tokens here as needed.
* For example:
* %token PLUSMINUS
*/
%start program
%type program
%%
program:
| program_def EOF { Some $1 }
| /* empty */ EOF { None }
program_def:
| top_def program_def { $1 :: $2 }
| /* empty */ { [] }
top_def:
| type_def { TypeDef $1 }
| value_def { ValueDef $1 }
| external_value_def { ExternalValueDef $1 }
| function_def { FunctionDef $1 }
type_def:
| TYPE IDENTIFIER EQUAL type_expr SEMICOLON { TypeDefinition($2, $4) }
external_value_def:
| EXTERNAL IDENTIFIER EQUAL external_expr SEMICOLON { ExternalValueDefinition($2, $4) }
external_expr:
| IDENTIFIER LBRACKET external_type_list RBRACKET DOT IDENTIFIER LBRACKET external_type_list RBRACKET { ExternalFunction($1, $3, $6) }
external_type_list:
| external_type_list COMMA external_type { $1 @ [$3] }
| external_type { [$1] }
external_type:
| TYPE OF IDENTIFIER { TypeIdentifier($3) }
| TYPE OF ARRAY TYPE OF IDENTIFIER DOT LENGTH DOT LENGTH { ArrayType($5) }
type_expr:
| IDENTIFIER DOT TYPE OF type_expr_list DOT LENGTH DOT LENGTH { ArrayType($1) }
| IDENTIFIER DOT TYPE OF type_expr_list DOT LENGTH DOT LENGTH COLON type_expr_list DOT HEAD DOT TYPE { ArrayTypeWithElement($1, $8) }
| LBRACKET type_expr_list RBRACKET { ListType($2) }
| LPAREN type_expr RPAREN { TypeUnit }
| INT { TypeInt }
| BOOL { TypeBool }
| STRING { TypeString }
| IDENTIFIER { TypeIdentifier($1) }
type_expr_list:
/* empty */ { [] }
| type_expr COMMA type_expr_list { $1 :: $3 }
value_def:
/* | FUNCTION value_name value_params EQUAL value_body SEMICOLON */
/* | FUNCTION REC value_name value_params EQUAL value_body SEMICOLON */
/* | FUNCTION OPEN value_name value_params EQUAL value_body SEMICOLON */
/* | FUNCTION OPEN REC value_name value_params EQUAL value_body SEMICOLON */
/* | FUNCTION MODULE value_name value_params EQUAL module_body SEMICOLON */
/* | FUNCTION OPEN MODULE value_name value_params EQUAL module_body SEMICOLON */
/* | FUNCTION MODULE REC value_name value_params EQUAL module_body SEMICOLON */
/* | FUNCTION OPEN MODULE REC value_name value_params EQUAL module_body SEMICOLON */
/* | TYPE MODULE value_name type_params EQUAL module_body SEMICOLON */
/* | TYPE OPEN MODULE value_name type_params EQUAL module_body SEMICOLON */
/* | TYPE MODULE REC value_name type_params EQUAL module_body SEMICOLON */
/* | TYPE OPEN MODULE REC value_name type_params EQUAL module_body SEMICOLON */
/* | INCLUDE MODULE IDENTIFIER SEMICOLON */
/* | INCLUDE EXTERNAL IDENTIFIER LBRACKET external_type_list RBRACKET DOT IDENTIFIER LBRACKET external_type_list RBRACKET SEMICOLON */
/* | INCLUDE EXTERNAL RECORD record_field_list END SEMICOLON */
/* | INCLUDE EXTERNAL EXCEPTION exception_id_list END SEMICOLON */
/* | INCLUDE EXTERNAL OPEN RECORD record_field_list END SEMICOLON */
/* | INCLUDE EXTERNAL OPEN EXCEPTION exception_id_list END SEMICOLON */
| LET LPAREN let_binding_list RPAREN IN expression_block END { LetDefinition($3, $5) }
let_binding_list:
// let_binding COMMA let_binding_list
// {
// ($1 :: $3)
// }
//
// /*empty*/
// {
// []
// }
let_binding:
// let_binding_simple
// {
// let_binding_simple_to_tuple [$1]
// }
//
// /*empty*/
// {
// []
// }
let_binding_simple:
// identifier equal_expression
// {
// IdentifierBinding ($1,$2)
// }
identifier:
IDENTIFIER
{
$1
}
equal_expression:
expression ASSIGN expression
{
EqualExpression ($1,$3)
}
expression_block:
expression
{
ExpressionBlock([$1])
}
|
expression_block SEMICOLON expression
{
$1 @ [$3]
}
function_def:
functor_definition
|
function_declaration
functor_definition:
FUNCTOR IDENTIFIER LPAREN functor_parameter RPAREN COLON functor_result DOT FUNCTOR COLON functor_result DOT ARROW functor_result DOT FUNCTOR BODY functor_body END
{
FunctorDefinition(
$2,
$4,
$7,
$10,
$13)
}
functor_parameter:
IDENTIFIER
{
[$1]
}
|
functor_parameter COMMA IDENTIFIER
{
$1 @ [$3]
}
functor_result:
IDENTIFIER
{
TypeIdentifier($1)
}
|
LBRACE functor_result_fields RBRACE
{
let result_fields = List.map (fun (id,t) -> (id,t)) ($2) in
let result_id = fresh_id() in
let result_type = RecordType(result_fields,result_id) in
result_type
}
functor_result_fields:
functor_result_field
{
[$1]
}
|
functor_result_fields COMMA functor_result_field
{
$1 @ [$3]
}
functor_result_field:
IDENTIFIER COLON IDENTIFIER
{
($1,$3)
}
functor_body:
IDENTIFIER LPAREN expression_list RPAREN
{
FunctorBody(FunctorApplication ($1,$3))
}
|
IDENTIFIER LPAREN expression_list RPAREN LBRACE expression_block RBRACE
{
FunctorBody(FunctorApplicationWithBlock ($1,$3,$5))
}
|
LET LPAREN let_binding_list RPAREN IN functor_body END
{
FunctorBody(FunctorLetDefinition ($3,$5))
}
|
MATCH expression WITH match_case_list END
{ FunctorBody(FunctorMatch ($2,$4)) }
match_case_list:
match_case
{
[$1]
}
|
match_case_list BAR match_case
{
$1 @ [$2]
}
match_case:
pattern ARROW expression_block
{
PatternMatchCase ($1,$3)
}
function_declaration:
FUNCTION identifier function_parameters COLON function_return_type_equal_expression BODY function_body END
{
FunctionDeclaration(
$2,
function_parameters_to_tuple $3,
function_return_type_equal_expression_to_tuple $5,
function_body_to_tuple $7)
}
function_parameters:
identifier
{
[$1]
}
|
function_parameters COMMA identifier
{
$1 @ [$3]
}
function_return_type_equal_expression:
expression ASSIGN expression
{
(EqualExpression ($1,$3))
}
function_body:
expression
{
[ExpressionBlock([$1])]
}
|
function_body SEMICOLON expression
{
$1 @ [ExpressionBlock([$3])]
}
pattern:
pattern_variable
{
PatternVariable($1)
}
|
pattern_constant
{
PatternConstant($1)
}
pattern_variable:
IDENTIFIER
{
PatternVariable($1)
}
pattern_constant:
INT
{
PatternConstant(ConstantInt($1))
}
|
BOOL
{
PatternConstant(ConstantBool($1))
}
|
STRING
{
PatternConstant(ConstantString($1))
}
expression:
let_expression
{
LetExpression(
LetExpressionBody($1))
}
|
if_expression
{
IfExpression(
IfExpressionBody($1))
}
|
while_expression
{
WhileExpression(
WhileExpressionBody($1))
}
|
for_expression
{
ForExpression(
ForExpressionBody($1))
}
|
match_expression
{
MatchExpression(
MatchExpressionBody($1))
}
let_expression:
LET LPAREN let_binding_list RPAREN IN expression_block END
{
LetBindingList(
LetBindingListBody(
$3,
ExpressionBlock(
$6)))
}
if_expression:
IF expression THEN expression ELSE expression
{
IfThenElse(
IfThenElseBody(
$2,
ExpressionBlock(
[$4]),
ExpressionBlock(
[$6])))
}
while_expression:
WHILE expression DO expression
{
WhileDo(
WhileDoBody(
ExpressionBlock(
[$2]),
ExpressionBlock(
[$4])))
}
for_expression:
FOR identifier FROM expression TO expression DO expression
{
ForDo(ForDoBody(ExpressionBlock([$4]), ExpressionBlock([$6]), ExpressionBlock([$8])))
}
match_expression:
MATCH expression WITH match_case_list END
{
MatchCase(MatchCaseBody(ExpressionBlock([$2]),$4))
}
operator:
PLUS
{|+|}
MINUS {|-|}
TIMES {|*|}
DIVIDE {|/|}
EQ {|==|}
NEQ {|!=|}
LEQ {|<=|}
LT {|<|}
GEQ {|>=|}
GT {|>}|
primary_expression:
INT
{
ConstantInt($1)
}
|
BOOL
{
ConstantBool($1)
}
|
STRING
{
ConstantString($1)
}
|
LBRACKET expression_list RBRACKET
{
ListConstructor(ExpressionListToTuple $2)
}
|
LPAREN identifier RPAREN
{
IdentifierCall(ExpressionIdentifierToTuple $2)
}
|
LPAREN primary_expression RPAREN
{
PrimaryExpressionParenthesis(ExpressionPrimaryParenthesisToTuple $2)
}
expression_list:
primary_expression
{
[PrimaryExpressionToTuple ($1)]
}
|
expression_list COMMA primary_expression
{
$1 @ [PrimaryExpressionToTuple ($3)]
}
binary_operator_expression:
expression operator binary_operator_expression
{%prec OR %}
{|or_exp (BinaryOperatorToTuple (OrOperator,$2),BinaryOperatorExpToTuple ($4)) %prec OR }
{%prec AND %}
{|and_exp (BinaryOperatorToTuple (AndOperator,$2),BinaryOperatorExpToTuple ($4)) %prec AND }
{|compare_exp (BinaryOperatorToTuple (CompareOperator,$2),BinaryOperatorExpToTuple ($4)) %prec EQ %prec NEQ %prec LEQ %prec LT %prec GEQ %prec GT }
{|add_exp (BinaryOperatorToTuple (AddOperator,$2),BinaryOperatorExpToTuple ($4)) %prec PLUS %prec MINUS }
{|mul_exp (BinaryOperatorToTuple (MulOperator,$2),BinaryOperatorExpToTuple ($4)) %prec TIMES %prec DIVIDE }
prefix_operator_expression:
operator primary_expression
{|prefix_op_exp (PrefixOpExpToTuple (PrefixOpExpr ($2),$1),PrimaryExpToTuple ($2)) }
postfix_operator_expression:
primary_expression operator
{|postfix_op_exp (PostfixOpExpToTuple(PostfixOpExprPrimaryExpToTuple ($1),$2),PrimaryExpToTuple ($1)) }
%%
(* The following functions convert patterns from abstract syntax trees to strings *)
(* string_of_pattern : pattern -> string *)
let rec string_of_pattern = function
(* A pattern variable is represented by its name *)
PatternVariable s -> s
(* A pattern constant is represented by its constant *)
PatternConstant c ->
match c with
C.ConstantInt i -> string_of_int i
C.ConstantBool b -> if b then "true" else "false"
C.ConstantString s -> """ ^ s ^ """
(* The following functions convert expressions from abstract syntax trees to strings *)
(* string_of_binary_operator : binary_operator -> string *)
let string_of_binary_operator = function
(* An OR operator is represented by "||" *)
OrOperator -> "||"
(* An AND operator is represented by "&&" *)
AndOperator -> "&&"
(* A comparison operator is represented by one of "==", "!=", "<=", "<", ">=", ">" *)
CompareOperator -> function
(* Equality *)
Eq -> "=="
(* Inequality *)
Neq -> "!="
(* Less than or equal to *)
Leq -> "<="
(* Less than *)
Lt -> "<"
(* Greater than or equal to *)
Geq -> ">="
(* Greater than *)
Gt -> ">"
(* An addition operator is represented by "+" or "-" *)
AddOperator -> function
(* Addition *)
Plus -> "+"
(* Subtraction *)
Minus -> "-"
(* A multiplication operator is represented by "*" or "/" *)
MulOperator -> function
(* Multiplication *)
Times -> "*"
(* Division *)
Divide -> "/"
(* string_of_prefix_operator : prefix_operator -> string *)
let string_of_prefix_operator = function
NegationOpExpr b ->
if b then "~" else ""
NotOpExpr b
